[User]
Let g(j) = -3510*j**3 + 1311*j**2 + 351*j - 102. Let b(n) = -3510*n**3 + 1312*n**2 + 351*n - 103. Let o(v) = 6*b(v) - 5*g(v). For the polynomial o(y), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f be 10/(35/33150*5). For the polynomial -1760*i**3 + f*i**2 + 540/7 - 4680/7*i, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y = -24809/85 - -27209/85. Suppose 4950/17*l**3 - 7510/17*l**2 - y + 3440/17*l = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 6 + 11 = 41*o - 65. Find the value of n + m, where n/m is the second largest root of -7920/13*u**3 + 81*u - 243/13 + 1566/13*u**o = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(f) be the second derivative of -165*f**8/1904 - 69*f**7/476 + 9*f**6/170 + 81*f**5/340 + 7*f**4/12 - f. Let h(c) be the third derivative of a(c). Suppose h(b) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(t) be the first derivative of -242*t**3 + 45*t**2 - 3 + 54*t - 605/2*t**4. Let h(l) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(t) = -3009*t**3 + 1413*t**2 + 138*t - 78. Let l(d) = 6016*d**3 - 2826*d**2 - 275*d + 157. Let h(i) = 3*l(i) + 5*p(i). Express the second largest root of h(f) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w be ((-204)/15)/(8/(-80)). Express the second largest root of -960*l**2 - w*l - 120 - 27*l + 93 - 1100*l**3 - 116*l = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(n) be the third derivative of 0*n - 847/460*n**6 + 0 + 63/92*n**4 + 7*n**2 - 363/230*n**5 + 27/23*n**3. If g(i) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(x) = x**2 - x - 1. Let j(h) = -h - 8. Let v be j(-6). Let k(n) = -990*n**3 - 458*n**2 + 60*n + 27. Let u(o) = v*k(o) + 18*c(o). For the polynomial u(d), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial 1353/5*v**2 - 363*v**3 + 306*v - 648/5, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(k) be the second derivative of -693*k**5/10 + 331*k**4/4 + 153*k**3/2 - 135*k**2 + 69*k. Suppose i(w) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial -27*l + 75*l**3 + 225/13*l**2 - 81/13, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(g) be the third derivative of 18/13*g**3 + 511/260*g**5 + 0 + 0*g - 9/13*g**6 - 26*g**2 - 237/104*g**4. If y(j) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -2443*a**2 - 341*a**2 - 9*a + 76*a**2 + 2080*a**3 + 504 + 45*a = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of 352*s**3 - 644/9*s**2 - 196/3*s + 16 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 5*w + 7*h + 34 = 0, 210 = -4*h + 182. For the polynomial -8208/5*r**2 + 18624*r**w + 1296/5 - 24640*r**4 - 6912/5*r, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(c) = -20020*c**4 + 23214*c**3 + 16156*c**2 - 1571*c - 1129. Let l(k) = 20020*k**4 - 23214*k**3 - 16158*k**2 + 1572*k + 1128. Let p(y) = 5*l(y) + 6*o(y). If p(t) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -44055/7*s**2 + 3078/7 - 141933/7*s**3 + 10557/7*s + 35937/7*s**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(r) be the second derivative of -25*r**9/126 - 75*r**8/448 + 9*r**7/7 - 9*r**6/80 - 81*r**5/20 + 77*r**4/4 - r**3/3 - 2*r + 1. Let k(c) be the third derivative of a(c). For the polynomial k(y), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(g) = g**2 + 2343*g - 88057. Let y be h(37). If -18981/8*b + 999 + 32375*b**y - 121545/8*b**2 + 50875/2*b**4 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(b) = -b**3 + b**2. Let o = -140 + 141. Let n(d) = 8800*d**4 - 105*d**3 - 1987*d**2 + 9*d + 108. Let g(w) = o*n(w) - 5*l(w). Express the second largest root of g(q) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(v) be the second derivative of 8*v**8 + 492*v**7/35 + 81*v**6/20 - 351*v**5/40 - 81*v**4/8 + 25*v**3/6 - 17*v. Let w(c) be the second derivative of p(c). If w(k) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -1136*w + 414 + 7148*w + 342 - 2422*w**3 + 3830*w**3 - 12800*w**4 + 3072*w**3 + 14136*w**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(g) be the second derivative of 0 - 651/52*g**5 + 45*g**6 - 1631/26*g**4 + 378/13*g**2 - 78*g + 9/2*g**3. Suppose j(r) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z = -41486/11961 + 1929814/59805. Find the value of n + m, where n/m is the second largest root of -2012/5*m**2 + 228*m - z + 1452*m**4 - 8492/15*m**3 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(p) be the second derivative of -462*p**6/5 + 68*p**5 + 3345*p**4/11 + 8480*p**3/33 + 96*p**2 + 509*p. Let v(g) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z(t) be the second derivative of -325*t**8/84 - 390*t**7/49 - 169*t**6/56 + 351*t**5/70 + 351*t**4/56 - 229*t**3/6 + 179*t. Let h(b) be the second derivative of z(b). Let h(m) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(p) be the second derivative of 416*p**9/1323 + 149*p**8/147 + 71*p**7/49 + 135*p**6/112 + 9*p**5/14 + 47*p**4/12 + p - 10. Let z(g) be the third derivative of o(g). For z(s) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(q) be the first derivative of 6075*q**5/11 + 63450*q**4/11 + 181860*q**3/11 + 226968*q**2/11 + 131712*q/11 - 6240. Let p(k) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(y) be the second derivative of 7150*y**7/147 + 1070*y**6/7 + 5049*y**5/28 + 6165*y**4/56 + 270*y**3/7 + 175*y**2/2 - 156*y. Let f(w) be the first derivative of r(w). Express the second largest root of f(s) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t be 1/(45/160) - 180/324. If 45136*c**4 + 93186/5*c**t + 5022/5 - 2511/5*c - 95697/5*c**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(o) be the second derivative of 1372*o**6/11 - 3332*o**5/55 - 3591*o**4/22 + 2142*o**3/11 - 945*o**2/11 - 19*o - 7. For g(a) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(d) be the third derivative of -1625*d**7/14 + 4075*d**6/24 + 4235*d**5/4 + 11055*d**4/8 + 765*d**3 - 66*d**2 - 10. Express the second largest root of f(z) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -483*o + 175329/8*o**4 - 126 + 25361/8*o**2 + 71533/4*o**3 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 140*z + 160*z - 1200 = 0. If -3060/13*b + 2796/13*b**2 + 16660/13*b**3 + 432/13 - 2156*b**z = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(u) be the third derivative of 0 + 704/25*u**7 + 427/50*u**5 - 17*u**2 + 1533/40*u**4 + 0*u - 63/2*u**3 - 4088/75*u**6. Express the second largest root of h(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(l) be the second derivative of -1911*l**6/10 + 10199*l**5/20 + 1241*l**4/3 - 1950*l**3 + 1800*l**2 + 2*l - 667. Suppose n(m) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(z) be the third derivative of 1430*z**7/9 - 12527*z**6/72 - 511*z**5/8 + 1205*z**4/16 + 45*z**3 + 21*z**2 + 18*z. For r(v) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z = -50492/5 + 10192. Express the second largest root of -108/5 + 448*u**4 + z*u**2 - 432/5*u + 3032/5*u**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial -232320/19*l**4 + 94626/19*l**2 - 1620/19 + 99924/19*l**3 + 7722/19*l, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial 3218*x**2 + 13809*x**4 + 3351*x**4 + 15566*x**2 + 3295 + 665 + 26028*x - 81164*x**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v = 700037/3 - 227479. Let 1089/2*u + v*u**4 - 6160*u**3 - 297/2 + 1089*u**2 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m = 145 - 143. Let -179 - 122 + 16720*d**4 + 679*d - 2569*d - 23 - 108*d**m + 13602*d**3 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(n) be the third derivative of -343*n**7/24 - 34643*n**6/960 - 637*n**5/80 + 2121*n**4/64 + 63*n**3/2 + 82*n**2 - 12*n - 1. Express the second largest root of i(s) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -2*c + 140 = -148. For the polynomial -c + 458*i + 1321*i**2 + 244*i - 126*i + 6128*i**4 - 7854*i**3 + 1737*i**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(j) = 127636*j**4 - 110799*j**3 + 18855*j**2 + 2581*j - 587. Let h(m) = -63820*m**4 + 55399*m**3 - 9427*m**2 - 1291*m + 293. Let p(n) = 5*g(n) + 11*h(n). Express the second largest root of p(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 394*x + 66 - 456 = 1186. Suppose -50176/17*f**x - 21504/17*f**3 + 4752/17*f**2 + 3024/17*f + 324/17 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h be ((-47350)/(-60) - 22) + (-30)/(-36). For the polynomial h*l**3 + 1440*l**4 - 108*l + 405/8 - 1125/2*l**2, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(m) be the third derivative of -121/14*m**7 + 81/20*m**3 - m**2 - 639/200*m**5 + 81/16*m**4 + 0 - 1089/80*m**6 - 18*m. For the polynomial q(n), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(b) be the third derivative of 115*b**7/28 - 723*b**6/112 - 9533*b**5/280 - 4209*b**4/112 - 99*b**3/7 + 81*b**2 + 2*b. Suppose c(p) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q = -40605 - -40607. For the polynomial 162/5 - 1773/5*s**q - 513/10*s + 537/2*s**3 + 945*s**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i be 1959272/2002 - -13 - (0 + (-18)/(-66)). For i*q**2 + 10752/13*q**4 + 405/13 - 19392/13*q**3 - 3753/13*q = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 3998 - 27190*s**2 - 12750*s**4 + 5722 - 25731*s - 4968*s**2 - 25173*s**3 + 74298*s**3 - 3662*s**2 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(d) be the second derivative of 468*d**7/35 + 991*d**6/200 - 2237*d**5/200 - 3*d**4 + 36*d**3/5 - 23*d**2/2 + 15*d. Let u(n) be the first derivative of o(n). Express the second largest root of u(s) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(v) be the second derivative of -143*v**7/15 + 2011*v**6/60 - 1343*v**5/30 + 123*v**4/4 - 12*v**3 - 31*v**2/2 - 53*v. Let z(y) be the first derivative of g(y). For the polynomial z(l), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(w) = -6050*w**4 - 1644*w**3 + 3078*w**2 + 591*w - 327. Let i(h) = 10*h + 163. Let k be i(-16). Let f(c) = 12100*c**4 + 3286*c**3 - 6156*c**2 - 1181*c + 655. Let y(n) = k*f(n) + 7*m(n). If y(l) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 69*x + 878 = 167*x + 149*x - 110. Find the value of n + m, where n/m is the second largest root of 1296/13 + 53592/13*h**3 - 2160/13*h**2 - 6696/13*h - 66640/13*h**x = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -7840*d**4 - 6336 - 23268*d**3 - 1003*d**2 - 1475*d**2 + 18562*d + 2846*d - 596*d**2 + 870*d**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -77*z = 136*z + 7*z - 880. Suppose 1260/13*h**3 - 4900/13*h**z + 648/13 + 396*h**2 - 3564/13*h = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(p) be the first derivative of 3060*p**5 - 51185*p**4/2 + 61098*p**3 - 53334*p**2 + 18144*p - 830. Let f(a) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(o) be the first derivative of -576/19*o - 18836/57*o**3 + 49 + 6910/19*o**4 - 2880/19*o**5 + 144*o**2. Express the second largest root of l(g) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
For 1211*l**2 + 863*l**2 - 108 + 623*l**2 - 321*l**2 - 5950*l**4 + 94*l**3 + 243*l - 659*l**3 = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(d) = d**4 + d**3 - d**2 - 4*d - 2. Let u(j) = 1474*j**4 + 5122*j**3 - 3281*j**2 - 728*j + 428. Let r(o) = 10*h(o) - 5*u(o). If r(q) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r = 893469 - 6239913/7. Find the value of n + m, where n/m is the second largest root of -1800/7 + 4480*s**3 - 26000/7*s**2 + 87040/7*s**4 - r*s = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(p) be the second derivative of -1287*p**6/34 + 13857*p**5/340 + 1463*p**4/68 - 1675*p**3/34 + 450*p**2/17 + 95*p. Let a(y) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(b) be the second derivative of -25*b**8/6 - 235*b**7/42 + 8*b**6 + 99*b**5/10 - 18*b**4 + 2*b**3/3 + b**2/2 + 23*b. Let q(u) be the second derivative of m(u). For q(n) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(z) be the third derivative of -640*z**7/51 + 12*z**6 + 384*z**5/85 - 189*z**4/17 + 108*z**3/17 - 2*z**2 + 499. For w(r) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(v) = 3640*v**4 - 243*v**3 - 3378*v**2 + 1690*v - 209. Let f(s) = -3640*s**4 + 241*s**3 + 3378*s**2 - 1689*s + 210. Let t = 260 - 266. Let b(n) = t*p(n) - 7*f(n). Let b(j) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(j) be the first derivative of 18000*j**5 - 2000*j**4 - 8100*j**3 + 3510*j**2 - 432*j + 651. If d(v) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(o) = -7128*o**4 - 3300*o**3 + 2198*o**2 + 612*o - 222. Let a(b) = b - b**3 - 3*b**2 + 127 + 4*b**2 - 128. Let k(t) = -3*a(t) - y(t). Suppose k(i) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v = -311 - -313. For the polynomial 1922*w**4 + 2953*w**4 - 198*w**2 - 620*w**2 - 304 + 61 - 1458*w + 4050*w**3 - 262*w**v, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -5265/4*c**3 - 12675/2*c**4 + 16389/8*c**2 + 1701/16*c - 2187/16 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(j) be the third derivative of 5*j**10/108 + 95*j**9/3024 - 31*j**8/168 - 19*j**7/140 + 3*j**6/5 - 9*j**5/20 - 50*j**2. Let a(n) be the third derivative of y(n). If a(b) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(c) be the third derivative of 561*c**7/70 + 6163*c**6/560 - 3943*c**5/140 - 551*c**4/16 + 105*c**3/2 - 137*c**2. Let a(h) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(p) = 30758*p**4 + 124379*p**3 + 51241*p**2 - 45046*p + 6043. Let u(h) = 15379*h**4 + 62190*h**3 + 25621*h**2 - 22522*h + 3022. Let s(b) = 4*k(b) - 10*u(b). For s(g) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(u) be the first derivative of -825*u**5/2 - 375*u**4/2 + 1485*u**3/8 + 729*u**2/16 - 81*u/2 + 479. For the polynomial m(v), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(m) be the second derivative of 81/5*m**2 + 8 + 21/20*m**4 - 288/5*m**6 - 3*m + 603/20*m**3 - 1608/25*m**5. For the polynomial p(k), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of -3617*i**4 - 2805*i + 15890*i**4 + 77 + 823 - 9365*i**2 + 16392*i**4 + 13405*i**3 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
If -28000*h**4 + 16380/11*h - 8160/11*h**2 + 2160/11 - 212780/11*h**3 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(j) be the second derivative of -108*j**2 - 22*j - 166*j**5 + 0 + 160/3*j**6 + 174*j**3 - 19*j**4. Express the second largest root of g(w) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u(b) be the second derivative of -539*b**6/3 - 1099*b**5/10 + 522*b**4 + 108*b**3 - 432*b**2 + 1313*b - 2. Let u(w) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose v + 9 = -o, 2*o - 5*v + 3 = 6. Let f(t) = 12806*t**4 + 17274*t**3 + 8712*t**2 + 1938*t + 162. Let s(k) = -12805*k**4 - 17275*k**3 - 8712*k**2 - 1939*k - 162. Let c(a) = o*s(a) - 5*f(a). Suppose c(r) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 4*v + 5*f - 51 = 0, -1522*v + 1517*v + 3*f - 1 = 0. Express the second largest root of -110241/10*c**2 - 42588/5*c**v + 3645/2 - 5103/2*c + 201123/10*c**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(j) = 14860*j**4 + 12000*j**3 - 2936*j**2 - 4315*j - 869. Let p(c) = -37149*c**4 - 30000*c**3 + 7341*c**2 + 10788*c + 2172. Let v be (1/2)/(3/(41 - 11)). Let r(o) = v*p(o) + 12*k(o). If r(i) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(p) be the first derivative of -27423/4*p**4 - 20328/5*p**5 - 243*p - 4563*p**3 - 2997/2*p**2 - 3. Suppose i(a) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(d) be the first derivative of -65*d**8/33 + 603*d**7/77 - 686*d**6/55 + 567*d**5/55 - 54*d**4/11 - 2*d**3/3 + 21*d**2/2 + 79. Let b(y) be the third derivative of h(y). Suppose b(j) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(c) = -2*c**4 - c**3 + c**2 + 4*c + 1. Let s(f) = -14108*f**4 + 44046*f**3 - 48198*f**2 + 21832*f - 3458. Let d(q) = -2*m(q) - s(q). Let d(z) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w be (-54)/63 + (-55620)/(-63). Express the second largest root of 189/2 - w*d + 13475/6*d**4 + 2961*d**2 - 4270*d**3 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let t(a) = 23009*a**4 - 47700*a**3 - 46238*a**2 - 2223*a + 1998. Let p(k) = 11504*k**4 - 23850*k**3 - 23118*k**2 - 1112*k + 1000. Let z(r) = -9*p(r) + 4*t(r). Express the second largest root of z(l) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u(l) be the second derivative of -2376*l**6/25 - 21123*l**5/50 + 4799*l**4/20 + 506*l**3 - 855*l**2/2 - 3232*l. Suppose u(o) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(g) be the third derivative of 325*g**8/42 + 5*g**7/42 - 49*g**6/3 - 3*g**5/10 + 18*g**4 - 11*g**3/2 - 42*g**2. Let y(c) be the first derivative of m(c). Let y(j) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -712*b + 333 = -601*b. If 30144/13*m**b + 1512/13*m**2 - 2700/13*m - 56320/13*m**4 + 324/13 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let b(f) = 37262*f**4 + 974*f**3 - 10044*f**2 - 84*f + 546. Let q(l) = 37263*l**4 + 973*l**3 - 10042*l**2 - 82*l + 545. Let x(h) = -5*b(h) + 6*q(h). Let x(t) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(p) be the second derivative of 35*p**8/6 + 21*p**7/8 - 89*p**6/8 - 27*p**5/8 + 135*p**4/8 + 7*p**3/3 + 27*p. Let b(q) be the second derivative of s(q). If b(i) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(h) be the third derivative of 1183*h**7/15 + 637*h**6/60 - 4813*h**5/30 - 325*h**4/12 + 100*h**3 - 180*h**2. For a(o) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(a) be the third derivative of -24*a**7/5 + 2231*a**6/120 - 122*a**5/5 + 99*a**4/8 + 4406*a**2. If h(q) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c = -282383 - -3682349/13. For the polynomial 1080/13 - 42350/13*r**4 + 52030/13*r**3 - c*r**2 - 3870/13*r, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(j) = 15 - 9*j. Let p be m(-21). Find the value of n + m, where n/m is the second largest root of -p - 120 + 28160*o**4 + 2232*o**2 + 17885*o**3 + 4003*o**3 - 1620*o = 0 in its simplest form.

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[User]
Let u(a) be the third derivative of -242/21*a**7 - 108/17*a**3 + 0*a + 0 + 1397/170*a**6 + 122*a**2 - 9/2*a**4 + 801/85*a**5. Let u(d) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l be (-150)/(4806/(-477) - -10). If -4375/3*a**4 - 5625/2*a**3 - l*a**2 - 1215/2*a - 135/2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(i) be the first derivative of 2112*i**5/95 + 2722*i**4/19 + 2852*i**3/57 - 9036*i**2/19 + 5760*i/19 + 8127. Let n(j) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
For -6729*c**4 - 4523*c**4 - 1772*c**2 - 550*c**2 + 162 + 2144*c**4 + 837*c - 15686*c**4 - 18543*c**3 = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f be ((-126)/(-14))/((-7)/(-45)). Let -11670/7*z**3 + f - 1200*z**4 - 3483/7*z**2 + 972/7*z = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(n) = n**3 - 29*n**2 + 54*n + 2. Let j be k(27). For the polynomial 11125/8*u**3 - 2115/8*u - 4375/4*u**4 - 375/2*u**j + 135/2, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(r) be the second derivative of 303212*r**6/75 + 248381*r**5/25 + 67039*r**4/15 - 9576*r**3/5 - 8064*r**2/5 - 740*r. Suppose i(z) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(g) be the first derivative of -11264*g**7/273 - 448*g**6/15 + 3400*g**5/39 + 5494*g**4/39 + 1120*g**3/13 + 3*g**2 - 2*g + 86. Let j(q) be the second derivative of m(q). Suppose j(a) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(z) = 9447*z**4 - 18906*z**3 - 23220*z**2 - 591*z + 2694. Let x(w) = -9448*w**4 + 18909*w**3 + 23222*w**2 + 589*w - 2696. Let u(h) = 2*f(h) + 3*x(h). Express the second largest root of u(t) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(v) = -11002*v**4 - 3077*v**3 + 6978*v**2 + 795*v - 898. Let f(x) = 11003*x**4 + 3078*x**3 - 6977*x**2 - 795*x + 897. Let m(z) = 2*f(z) + 3*k(z). Express the second largest root of m(u) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(u) = -91476*u**4 + 61503*u**3 + 8649*u**2 - 11025*u + 1620. Let k(y) = -22869*y**4 + 15376*y**3 + 2162*y**2 - 2756*y + 405. Let q(j) = 9*k(j) - 2*t(j). If q(z) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(b) = 7040*b**4 + 186*b**3 - 1569*b**2 - 27*b + 78. Let j(a) = -9413*a**2 + 25*a - 187*a + 1118*a**3 + 469 + 36678*a**4 + 26994*a**4 - 21432*a**4. Let m(h) = -6*j(h) + 34*x(h). Let m(k) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(t) be the first derivative of 1210*t**6 + 22*t**5 - 5645*t**4/4 - 1065*t**3 - 675*t**2/2 - 41*t + 13. Let l(m) be the first derivative of o(m). For the polynomial l(b), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of 15405*j - 31850*j**4 + 9134*j**3 + 9780*j**2 - 16530*j - 540 - 699*j**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 98 = -12*f + 38. Let t(u) = -15395*u**4 + 16255*u**3 - 3132*u**2 - 1193*u + 329. Let m(w) = -7698*w**4 + 8128*w**3 - 1566*w**2 - 596*w + 164. Let v(g) = f*m(g) + 2*t(g). Express the second largest root of v(b) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 19210*j**3 - 8250*j**2 + 18066*j**4 - 448 + 756 - 63320*j**4 + 29674*j**3 - 3636*j + 556 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -4*q + 2548 = -4*o, -45574*o - 2563 = -4*q - 45571*o. If -35200/7*u**4 + 11240/21*u**3 - 144/7 - 276/7*u + q*u**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(j) be the second derivative of 4785*j**6/7 - 22695*j**5/14 - 3992*j**4 - 18780*j**3/7 - 5616*j**2/7 - 4*j + 453. If x(b) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of -324*u**3 - 7931*u + 16452*u**2 - 4093*u + 2007 - 2272*u**4 - 4448*u**4 + 261 + 1468*u**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m be ((-314)/18*-3)/(2/30). For the polynomial 11*l + 1150*l + m*l**2 + 5938*l**4 - 4536*l**3 + 1989*l - 5337*l**2 - 450 + 1550*l**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(g) be the third derivative of 154*g**7/5 + 25697*g**6/600 - 14273*g**5/600 - 16961*g**4/240 - 49*g**3 + 2*g**2 - 113. For the polynomial h(o), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(f) = -f**2 - 2*f - 7. Let r be p(0). Let u(h) = -23107*h**4 - 12563*h**3 + 6415*h**2 + 4583*h + 641. Let t(j) = 11553*j**4 + 6282*j**3 - 3207*j**2 - 2292*j - 321. Let x(i) = r*t(i) - 3*u(i). Express the second largest root of x(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(d) be the first derivative of 1815/19*d**5 + 4 - 1296/19*d**2 + 3795/38*d**4 - 432/19*d - 767/19*d**3. For r(s) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let b(f) = 11548*f**4 - 11565*f**3 + 1699*f**2 + 1049*f - 243. Let m(r) = 23096*r**4 - 23131*r**3 + 3398*r**2 + 2097*r - 487. Let z(g) = -5*b(g) + 2*m(g). Let k(h) = 80835*h**4 - 80940*h**3 + 11892*h**2 + 7356*h - 1686. Let w(n) = 2*k(n) + 15*z(n). If w(s) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q = -451 + 455. Let h(u) = u**4 - u**2 - u - 1. Let o(m) = 4397*m**4 + 6810*m**3 + 3810*m**2 + 921*m + 84. Let w(n) = q*o(n) + 12*h(n). For the polynomial w(c), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(y) = -35006*y**4 - 16506*y**3 + 4050*y**2 + 3117*y + 411. Let d(x) = -105019*x**4 - 49519*x**3 + 12150*x**2 + 9353*x + 1234. Suppose 0 = -6*c - 4*c + 190. Let j(q) = c*r(q) - 6*d(q). Suppose j(h) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(r) be the second derivative of -14560*r**6/19 - 17838*r**5/19 + 59620*r**4/19 - 38205*r**3/19 + 8775*r**2/19 + 1569*r. Suppose x(s) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -3024/13 - 23760/13*d**4 + 1782/13*d + 9714/13*d**3 + 33240/13*d**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Find the value of n + m, where n/m is the second largest root of -18851606*h + 18871154*h + 33800*h**4 - 70460*h**3 - 3024 - 21588*h**2 + 8124*h**2 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(m) be the third derivative of 7*m**7/4 + 2947*m**6/80 - 72007*m**5/200 - 2923*m**4/16 + 3135*m**3/2 + 3*m**2 + 32*m + 1. For r(i) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 0 = 1187*d - 212194 - 15710. Suppose -1020*c - 1448*c**2 - d + 8800/9*c**4 + 1060/9*c**3 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(i) be the third derivative of -104*i**7/7 + 1043*i**6/20 - 1644*i**5/25 + 3339*i**4/80 - 297*i**3/20 + 2*i**2 + 173*i + 2. Suppose n(x) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(u) = 10781*u**3 - 2*u**2 + 1. Let r be w(1). For the polynomial -2735*f + r*f**4 + 19116*f**2 + 546 - 3205*f + 102 - 25116*f**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u = 29719 + -20479. Express the second largest root of 6092*x**2 - 192 - 164 - 2661*x**3 - 1415*x**3 - 604 + 1408*x - u*x**4 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(y) be the first derivative of -728*y**5/3 - 16283*y**4/9 - 15076*y**3/9 - 26*y**2 + 372*y - 3029. Express the second largest root of s(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m = 87 + -85. For the polynomial -32032*x**4 + 879*x**2 + 864 + 50*x**m - 24716*x**3 + 259*x**2 + 4536*x, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(l) = -4319*l**4 - 4029*l**3 + 8770*l**2 - 1432*l - 856. Let o(v) = -1439*v**4 - 1343*v**3 + 2923*v**2 - 477*v - 285. Let y(i) = -8*o(i) + 3*w(i). For y(q) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of -36960/13*y**4 - 29476/13*y**3 + 432/13 + 2196/13*y - 3072/13*y**2 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -9849 + 108275*z**2 - 171600*z**4 - 35730*z + 849 + 330800*z**2 - 681770*z**3 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(p) = -20800*p**4 - 56171*p**3 - 54984*p**2 - 23057*p - 3490. Let a(h) = -2600*h**4 - 7021*h**3 - 6873*h**2 - 2882*h - 436. Let o(d) = 17*a(d) - 2*k(d). Suppose o(v) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(w) = -5*w**2 + 19*w + 7. Let u be k(4). For the polynomial -1728*t + 2973*t**2 - 8316*t**4 + 4158*t - 675 + 1832*t**3 - 9860*t**u, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let 27373*c**4 - 12349*c**4 + 584*c**2 + 62752*c**3 - 6624*c - 56 + 22596*c**4 + 18484*c**2 - 2104 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(j) be the third derivative of -143*j**10/945 + 229*j**9/15120 + 253*j**8/1120 - 3*j**7/280 - 3*j**6/10 + j**5/12 - j**4/24 + 94*j**2 - j. Let z(v) be the third derivative of f(v). Suppose z(p) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(r) = -r**4 - 2*r**3 - r**2 - 16*r - 3. Let k(t) = 173639*t**4 - 1975928*t**3 + 5413042*t**2 + 1228448*t - 193606. Let a(z) = 2*j(z) - k(z). Suppose a(d) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let s(f) be the third derivative of -144*f**7/17 + 6791*f**6/170 - 227*f**5/5 - 735*f**4/34 + 1350*f**3/17 - 4*f**2 - 27. For the polynomial s(j), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(i) be the second derivative of 243/22*i**2 - 49/2*i**6 + 270/11*i**3 + 4 + 10*i + 351/22*i**4 - 1071/55*i**5. If t(u) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let c(b) = -41993*b**4 - 60136*b**3 + 31814*b**2 + 76268*b + 26723. Let n(j) = 13998*j**4 + 20046*j**3 - 10609*j**2 - 25423*j - 8908. Let h(s) = -2*c(s) - 7*n(s). Find the value of n + m, where n/m is the second largest root of h(r) = 0 in its simplest form.

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[User]
For -1863/4*u + 9075*u**4 + 20955/4*u**3 - 405/8 - 2187/8*u**2 = 0, find the second largest root in simplified form n/m and return n + m.

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[User]
Let s(b) be the second derivative of 18513*b**6/23 - 45705*b**5/46 - 68745*b**4/46 - 1305*b**3/23 + 8100*b**2/23 - 8*b - 105. Suppose s(u) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 15*d = 1041 + 13914. Suppose -d*v**2 - 38236*v**3 - 131*v**2 + 164 + 2844*v + 268 - 62920*v**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(l) be the first derivative of -2240*l**6/3 - 16032*l**5/11 - 12888*l**4/11 - 5472*l**3/11 - 1296*l**2/11 - 38*l + 2. Let o(k) be the first derivative of v(k). If o(q) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let g = -514 - -867. Let -g + 1204*a + 281*a + 1253 - 11869*a**2 + 13801*a**4 + 789*a**2 - 10560*a**3 + 19479*a**4 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(y) be the first derivative of 1182*y**3 - 20 - 3375/2*y**4 + 324*y - 2470*y**5 + 1215*y**2. If o(m) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(a) = -2008 + 1457*a - 54898*a**4 - 6433*a**3 + 12881*a**4 + 720*a + 20981*a**2. Let i(r) = 14006*r**4 + 2144*r**3 - 6993*r**2 - 726*r + 669. Let n(w) = -6*d(w) - 17*i(w). Suppose n(j) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(z) be the third derivative of 704*z**7/5 - 9677*z**6/15 + 5683*z**5/5 - 5765*z**4/6 + 400*z**3 - 2079*z**2. Suppose v(x) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(d) be the third derivative of -169*d**9/2160 - 13*d**8/35 + 159*d**7/140 - 6*d**6/5 + 27*d**5/40 - d**4/12 + 11*d**3/6 + 30*d**2. Let j(c) be the second derivative of s(c). Let j(r) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(b) = b**3 - b**2 - 9*b + 1. Let a(s) = -7007*s**4 + 3526*s**3 + 848*s**2 - 630*s + 79. Let r(v) = 5*a(v) + 10*m(v). Find the value of n + m, where n/m is the second largest root of r(h) = 0 in its simplest form.

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[User]
Let r(u) = -28800*u**4 - 2141511*u**3 - 486321*u**2 + 873063*u - 160110. Let m(g) = 14400*g**4 + 1070756*g**3 + 243160*g**2 - 436534*g + 80055. Let i(p) = -9*m(p) - 4*r(p). Suppose i(k) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(z) be the third derivative of -1539*z**7/182 - 4293*z**6/130 - 14293*z**5/260 - 657*z**4/13 - 360*z**3/13 - 2*z**2 - 122*z. For d(l) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -4*t + 4*r = 24, r + 2 = 3*t - 4*t. Let u(x) = 35530*x**4 + 44114*x**3 + 20470*x**2 + 4207*x + 324. Let p(a) = -35530*a**4 - 44113*a**3 - 20471*a**2 - 4208*a - 324. Let y(q) = t*u(q) - 5*p(q). Find the value of n + m, where n/m is the second largest root of y(m) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(w) be the second derivative of 3080/27*w**6 + 1879/18*w**5 + 0 - 30*w**2 - 385/6*w**3 - 895/36*w**4 - 30*w. If m(h) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(l) = 739187*l**4 - 911397*l**3 + 373886*l**2 - 59683*l + 3240. Let c(h) = 123198*h**4 - 151898*h**3 + 62314*h**2 - 9947*h + 540. Let m(t) = -13*c(t) + 2*n(t). Let m(g) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(w) be the second derivative of -108*w**6/5 + 39231*w**5/35 + 153507*w**4/14 + 342431*w**3/14 - 621639*w**2/14 - 4431*w. Let o(f) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -2*u - 264 = -2*t, -134*u + 132*u = 3*t - 366. For the polynomial t*f**3 - 81/10*f - 243/10 - 2640*f**4 + 2592/5*f**2, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(q) be the third derivative of 352*q**7/3 - 4583*q**6/15 - 2999*q**5/5 + 303*q**4 + 630*q**3 + 320*q**2. Express the second largest root of l(w) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c = -4/30843 + 13601771/61686. Find the value of n + m, where n/m is the second largest root of c*f - 15400/3*f**4 - 126 + 3213/2*f**2 - 4795/3*f**3 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let b(z) be the first derivative of -224*z**6/3 - 230*z**5 - 1115*z**4/4 - 2775*z**3/16 - 945*z**2/16 + 57*z - 6. Let k(w) be the first derivative of b(w). Find the value of n + m, where n/m is the second largest root of k(i) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(z) = 12090*z**4 + 46310*z**3 + 53623*z**2 + 10785*z - 9408. Let w(g) = 6044*g**4 + 23155*g**3 + 26812*g**2 + 5393*g - 4704. Let s(x) = -3*v(x) + 5*w(x). Let s(a) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(l) be the first derivative of 5016*l**5 - 243331*l**4/28 + 41723*l**3/7 - 14157*l**2/7 + 2376*l/7 + 3399. Find the value of n + m, where n/m is the second largest root of t(m) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(c) = 595*c + 9522. Let t be h(-16). Let -96*z**3 + 576/11 - 7532/11*z**t + 480/11*z + 1540*z**4 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(a) be the first derivative of 1573*a**8/432 + 6259*a**7/1512 - 221*a**6/216 - 91*a**5/24 - 5*a**4/2 - 28*a**3/3 - 34. Let o(f) be the third derivative of c(f). For o(l) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(b) be the first derivative of 840*b**5/11 - 29655*b**4/44 + 5392*b**3/11 + 15363*b**2/22 - 9180*b/11 + 1584. For k(f) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(v) be the first derivative of 352*v**6 + 13542*v**5/65 - 2940*v**4/13 - 1116*v**3/13 + 1296*v**2/13 - 42*v + 3. Let j(z) be the first derivative of p(z). Express the second largest root of j(c) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a(o) be the third derivative of -105*o**7/19 + 5803*o**6/152 - 3886*o**5/95 - 1953*o**4/152 + 828*o**3/19 - 9138*o**2. For the polynomial a(d), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(y) be the first derivative of -288288*y**5/17 - 305244*y**4/17 + 132282*y**3/17 + 18387*y**2/17 - 6804*y/17 + 6913. Find the value of n + m, where n/m is the second largest root of w(j) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(y) = -18154*y**4 - 16333*y**3 - 1919*y**2 + 1215*y + 245. Let m(i) = -54464*i**4 - 48998*i**3 - 5758*i**2 + 3645*i + 736. Let n be ((-12)/3)/(-12)*21. Let h(p) = n*d(p) - 2*m(p). Express the second largest root of h(q) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(p) = -p**4 + p**3 + p - 1. Let b(q) = -1926*q**4 - 299*q**3 + 918*q**2 + 109*q - 82. Suppose -6*w = -42 + 36. Let m(j) = w*b(j) - l(j). For the polynomial m(y), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(l) be the third derivative of -70*l**7/57 - 1715*l**6/114 - 5291*l**5/285 + 17743*l**4/114 - 3944*l**3/19 - 1894*l**2. Find the value of n + m, where n/m is the second largest root of d(m) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(h) be the first derivative of -15093/14*h**2 - 193479/28*h**4 - 23 - 3861*h**3 - 34606/7*h**5 - 1053/7*h. For j(w) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(z) be the third derivative of 35*z**7/6 + 56*z**6/3 + 17*z**5/2 - 120*z**4/7 - 45*z**3/2 + 35*z**2 - 5. If g(x) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z(t) be the second derivative of -1664*t**7/21 + 1096*t**6/5 - 1251*t**5/5 + 153*t**4 - 54*t**3 - 35*t**2/2 + 4*t - 14. Let r(d) be the first derivative of z(d). If r(v) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(g) = -21598*g**4 + 31622*g**3 - 9818*g**2 - 2623*g + 1123. Let t(p) = 64793*p**4 - 94867*p**3 + 29453*p**2 + 7868*p - 3368. Let z(w) = -7*h(w) - 2*t(w). For the polynomial z(i), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(y) be the third derivative of -275*y**7/21 + 455*y**6/24 + 165*y**5/4 - 81*y**4/8 - 63*y**3/2 + 209*y**2 + y. If s(c) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(o) = -9300*o**4 + 284293*o**3 + 29749*o**2 - 68590*o + 10773. Let q(l) = l**4 + 19*l**3 + l**2 + 2*l. Let c(b) = 4*m(b) + 20*q(b). If c(t) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(b) be the second derivative of 5236*b**6/19 - 26937*b**5/95 - 805*b**4/19 + 2256*b**3/19 - 864*b**2/19 - 2*b + 595. For the polynomial t(f), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(b) be the first derivative of -1950*b**5/11 - 4725*b**4/11 + 4630*b**3/11 + 1008*b**2 - 12960*b/11 - 202. Let j(z) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 11235*m**4 + 2149*m**3 + 11888*m**3 + 324 - 734*m**2 + 3965*m**2 - 2565*m - 28287*m**4 - 9975*m**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of 1458/7*o - 4620*o**4 - 9693/7*o**2 + 81 - 5316*o**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x be (3/4*78)/(-69*(-665)/1691190). Find the value of n + m, where n/m is the second largest root of x*n - 30888*n**4 - 38376/7*n**2 + 4212/7 - 210873/7*n**3 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(p) be the first derivative of 1225*p**6/24 - 2205*p**5/32 - 15*p**4/32 + 675*p**3/16 - 405*p**2/16 - 12*p - 19. Let q(z) be the first derivative of v(z). For the polynomial q(l), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 3*v = -3*l + 12, 6*v - 2*l - 7 = 3*v. Let 3281*q**3 + 20453*q**4 - 4920*q**2 + 487*q**v - 6310*q**4 + 5357*q**4 + 1382*q**3 - 234*q + 216 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(m) be the first derivative of -2156*m**5 + 3521*m**4 - 2288*m**3/3 - 1312*m**2 + 768*m + 344. Find the value of n + m, where n/m is the second largest root of i(t) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of -10698*s**3 - 16296/5*s - 1872/5 - 3465*s**4 - 47817/5*s**2 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(i) be the first derivative of 777*i**5/2 - 10953*i**4/16 + 8721*i**3/20 - 4779*i**2/40 + 243*i/20 - 2302. For the polynomial v(p), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h(y) be the first derivative of -484*y**6/3 + 5797*y**5/10 - 26939*y**4/32 + 10131*y**3/16 - 2079*y**2/8 + 241*y - 151. Let t(f) be the first derivative of h(f). Let t(m) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(l) be the second derivative of 455*l**6/6 - 6401*l**5/44 - 57835*l**4/132 + 4175*l**3/22 + 315*l**2 - 246*l + 1. Express the second largest root of c(n) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l = -20264 + 20266. Express the second largest root of 405/2*t**l + 405/2*t - 600*t**3 + 162/5 - 750*t**4 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let b be 129 + 8 - (154/(-22) - -18). If 26600/3*y**3 - 123200/9*y**4 - 168*y**2 + b - 798*y = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 1836/5 - 4131*d + 21420*d**4 + 86139/5*d**2 - 31552*d**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let d(c) = -51757*c**4 + 8468*c**3 + 42173*c**2 + 16475*c + 1702. Let m(s) = 8626*s**4 - 1411*s**3 - 7029*s**2 - 2746*s - 284. Let j(q) = 6*d(q) + 39*m(q). If j(n) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(g) be the third derivative of -220*g**7/7 - 1959*g**6/8 + 9457*g**5/20 + 4509*g**4/4 - 1476*g**3 - 2*g**2 + 725*g. For the polynomial o(j), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c be (-108)/15*((-243425)/770 + -35). If c*q**2 - 7830/11*q + 810/11 + 24500/11*q**4 - 43050/11*q**3 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(y) be the third derivative of -416*y**7/161 + 4788*y**6/115 + 1905*y**5/92 - 19267*y**4/184 + 1974*y**3/23 + 2671*y**2. Suppose q(z) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v be (-153972)/(-702) - (-5 - -41). Suppose 1795/2*z - 15695/6*z**3 - 210 + 1925*z**4 - v*z**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(b) = -32340*b**4 + 13664*b**3 + 955*b**2 - 1017*b + 96. Let f(p) = 3 - p**2. Let k(z) = 4*f(z) + g(z). Suppose k(l) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(q) be the first derivative of -6080*q**5 + 9865*q**4 - 5854*q**3 + 1629*q**2 - 216*q - 498. Let p(l) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(s) be the first derivative of 81081*s**5/5 + 143397*s**4/20 - 57591*s**3/5 - 4617*s**2/10 + 8748*s/5 + 996. For the polynomial i(k), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(l) be the second derivative of -6 + l - 3051/28*l**5 + 1053/14*l**3 + 715/7*l**6 - 207/7*l**4 - 243/7*l**2. Express the second largest root of p(m) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -2970/13 + 42174/13*p**2 + 12672*p**4 + 177056/13*p**3 - 8316/13*p = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i = -4537 + 4539. If -324/7 + 5580/7*x**i + 7200/7*x**3 - 648/7*x - 22000/7*x**4 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 864*y + 1668*y**2 - 28600/9*y**4 - 192 - 63860/9*y**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w be (-10 + 8)*2/(-2). For 1003*n**3 + 5717*n**3 - 379*n + 162 - 6400*n**4 - 600*n**2 - 588*n**w - 215*n = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(f) be the first derivative of -2310*f**5/13 + 147165*f**4/52 + 1059*f**3/13 - 89613*f**2/26 - 21627*f/13 + 2410. For the polynomial y(w), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(r) be the third derivative of 0*r + 585/4*r**5 + 45/2*r**4 + 20*r**2 - 209/4*r**6 + 0 - 4840/21*r**7 - 135/2*r**3. For the polynomial q(v), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(u) be the third derivative of 11*u**10/70 + 2983*u**9/10080 - 61*u**8/2240 - 69*u**7/140 - 9*u**6/16 - 3*u**5/10 - u**4/12 + u**2 - 34. Let z(s) be the third derivative of i(s). For the polynomial z(a), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(f) be the second derivative of 99*f**6 + 411*f**5/4 - 1407*f**4/20 - 1233*f**3/10 - 81*f**2/2 + 95*f - 13. If n(t) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(t) be the second derivative of 125*t**9/396 - 1825*t**8/3696 + 85*t**7/1848 + 73*t**6/176 - 9*t**5/22 - 25*t**4/6 + 44*t. Let d(k) be the third derivative of p(k). Let d(w) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(h) = -11557*h**4 - 12060*h**3 - 664*h**2 + 2260*h + 478. Let v(m) = -5778*m**4 - 6030*m**3 - 332*m**2 + 1130*m + 239. Let i(p) = 3*q(p) - 7*v(p). Let g(w) = -23100*w**4 - 24120*w**3 - 1326*w**2 + 4521*w + 957. Let k(z) = -4*g(z) - 15*i(z). Express the second largest root of k(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(a) be the third derivative of -44*a**10/4095 - 1679*a**9/49140 + 311*a**8/3276 + 1081*a**7/16380 - 11*a**6/39 + 2*a**5/3 - 3*a**2 + 2*a. Let c(m) be the third derivative of g(m). Let c(q) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -7344*u**2 - 2947*u**4 - 6247*u**3 - 1472*u**4 - 7819*u**3 - 2731*u**4 - 1836*u - 162 + 1886*u**3 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t be ((4 + -2 - -1) + 1 - 0) + 69/(-69). For the polynomial -3096/13*j + 432/13 - 3584/13*j**4 - 2944/13*j**t + 6792/13*j**2, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial -2800*r**4 + 10670*r**3 + 1644 + 2448 - 1092 - 4544*r**2 - 5510*r, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z(v) be the first derivative of -855*v**5 + 1092215*v**4/32 - 1857307*v**3/4 + 34276095*v**2/16 + 1809864*v + 253. For z(p) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -4800/13 + 115080/13*s**3 - 19960/13*s - 330750/13*s**4 + 89630/13*s**2 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 0 = -5*q - 4*w + 8, 8 = -3*w - 1. If 78*t**2 + 1201*t**3 - 63 - 3505*t**3 + 2240*t**q + 324*t - 18 + 183*t**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let 420 - 10825/7*t**3 - 11710/7*t**2 + 1675*t + 250*t**4 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(z) = -28*z - 15. Let x be k(-4). Express the second largest root of 648*u**2 - 621*u + x + 3038*u**3 - 8800*u**4 - 16 + 1342*u**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -3003*f**4 + 8136/7*f + 1728/7 + 1434/7*f**2 - 3525*f**3 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(k) be the second derivative of 6655*k**6/6 - 3993*k**5/4 - 2475*k**4/4 + 1935*k**3/2 - 405*k**2 - 29*k - 7. Let q(d) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(o) be the first derivative of 2240/11*o**3 + 126/11*o**2 - 1108/11*o**4 - 2688/11*o**5 + 54 - 540/11*o. For the polynomial x(l), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Find the value of n + m, where n/m is the second largest root of -52052/15*i**4 - 144/5 - 4108/15*i**3 + 36/5*i + 3468/5*i**2 = 0 in its simplest form.

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[User]
Let o(g) be the first derivative of -2 + 320*g**3 - 540*g + 10010*g**5 - 3285/2*g**2 + 34715/4*g**4. Let o(w) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(f) = 24197*f**4 - 20460*f**3 + 1398*f**2 + 1833*f - 324. Suppose -5*v - 2*m - 21 = 0, -52*v + 4*m + 21 = -55*v. Let z(n) = 24196*n**4 - 20460*n**3 + 1396*n**2 + 1832*n - 324. Let k(h) = v*z(h) + 4*p(h). Find the value of n + m, where n/m is the second largest root of k(r) = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(h) be the second derivative of h**9/36 + 45*h**8/896 - 93*h**7/2800 - 27*h**6/160 - 81*h**5/400 - 3*h**4/4 - 31*h. Let q(n) be the third derivative of j(n). For the polynomial q(a), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(i) be the first derivative of -23814*i**5/5 - 2457*i**4/4 + 2878*i**3 + 1017*i**2/2 - 540*i + 1487. If t(z) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u be ((-72275)/(-105))/59*(-64)/(-10). Express the second largest root of -u*n - 2912/9*n**2 + 0 + 238/3*n**3 + 10010/9*n**4 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(t) = -20167*t**4 + 8504*t**3 + 9015*t**2 - 2091*t - 1200. Let v(j) = 6722*j**4 - 2835*j**3 - 3005*j**2 + 697*j + 400. Let x(z) = -3*f(z) - 8*v(z). Let u(r) = -6724*r**4 + 2832*r**3 + 3007*r**2 - 698*r - 401. Let h(d) = -5*u(d) - 4*x(d). If h(w) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(w) be the first derivative of -194 + 1375*w**5 - 4250*w**4 + 15125/3*w**3 - 2820*w**2 + 720*w. For the polynomial q(c), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of 4504*g + 3704*g - 399 + 109263*g**4 - 28401*g**2 - 33 - 9207*g**3 - 5511*g**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u be ((-19)/(-2))/((-195)/66 + 3). Suppose 297*y + 324 + 3846*y**4 - 735*y**3 + 3713*y**4 - 3492*y**2 - u*y**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let m(a) = -a**3 + 3*a**2 + a + 3. Let g be m(0). Express the second largest root of 23114*z - 10824*z**2 + 13320*z**g - 714*z + 31570*z**2 + 3840 - 14175*z**4 + 18934*z**2 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 44*l - 1835 = -304*l - 83*l - 542. For -11520/7*p**l - 1305/7*p**2 + 405/7 + 1620/7*p - 1600*p**4 = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(b) be the third derivative of -11*b**10/720 + 269*b**9/20160 + 107*b**8/2352 - 13*b**7/560 - 3*b**6/28 - b**5/30 - b**4/3 - 12*b**2 + 5*b. Let z(w) be the third derivative of c(w). Express the second largest root of z(n) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g(i) be the second derivative of -252*i**6/13 - 1017*i**5/65 + 1375*i**4/26 + 2279*i**3/26 + 630*i**2/13 - 883*i + 2. For the polynomial g(t), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial 237*a**3 - 1848*a**4 + 8361/11*a**2 - 648/11 - 702/11*a, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -153*k + 16 = -149*k. Express the second largest root of 22197*y**3 + 6174*y**k - 57 + 9657*y + 261 + 238 + 23268*y**2 + 962 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u(w) = 172384*w**4 + 57841*w**3 - 15727*w**2 - 7390*w - 644. Let m(a) = -a**4 - a**3 + a**2 - 2*a - 1. Let x(n) = -4*m(n) - u(n). Suppose x(t) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(w) be the first derivative of 18326*w**5/5 + 3577*w**4 - 338*w**3 - 1314*w**2 - 432*w + 432. For the polynomial l(s), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -533*y**2 + 845*y**2 + 5238*y**2 + 126*y - 12160*y**4 + 190*y**3 - 1086*y**3 - 540 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 342*z - 312 - 636 = 26*z. If -2025/13*w + 11835/13*w**z - 2200*w**4 - 810/13 + 8820/13*w**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(c) be the third derivative of 3*c**8/2 + 1189*c**7/1155 - 1649*c**6/495 - 123*c**5/55 + 60*c**4/11 + 55*c**3/3 - c**2 - 35*c. Let a(d) be the first derivative of v(d). Let a(l) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let n(d) = -2*d**4 + d + 2. Let s(c) = 67381*c**4 + 13300*c**3 - 24210*c**2 - 5943*c + 669. Let o(t) = 3*n(t) + s(t). For o(g) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(r) be the third derivative of -95*r**10/756 - 115*r**9/2352 + 131*r**8/392 + 9*r**7/196 - 9*r**6/14 - r**5/12 - 54*r**2. Let y(x) be the third derivative of o(x). Let y(w) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(z) be the second derivative of -608*z**6 - 3254*z**5/3 - 31465*z**4/54 + 200*z**3/9 + 125*z**2 - 1112*z. If o(y) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let v(x) be the second derivative of 85*x**9/216 - 141*x**8/4928 - 25*x**7/56 - 9*x**6/176 + 27*x**5/88 - 119*x**4/6 + 8*x + 13. Let j(f) be the third derivative of v(f). Let j(i) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f be (104/28 - 4)*(-207 + 4). Suppose -13552*p**3 + 60 - f*p - 2748*p**2 + 328 - 11858*p**4 - 118 + 1066*p = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 12860/17*k**3 - 299900/17*k**2 + 28600*k**4 + 30000/17 + 22000/17*k = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(n) be the third derivative of -17*n**9/16 - 2309*n**8/2240 + 257*n**7/84 + 9*n**6/5 - 36*n**5/5 - 9*n**4/8 - n**3/2 - 121*n**2. Let r(v) be the second derivative of x(v). Suppose r(i) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Express the second largest root of 3600*l + 11252*l**3 + 5500*l**4 + 232 + 11334*l**2 + 380*l**4 + 146 + 2916*l**3 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -19944/7*f**2 - 364*f**4 - 1904*f**3 - 1296*f - 1188/7 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u(o) be the second derivative of -819*o**6/2 - 35913*o**5/10 - 2019*o**4 + 2547*o**3 + 3969*o**2/2 - 4*o + 35. Express the second largest root of u(t) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Find the value of n + m, where n/m is the second largest root of 185479/10*u**3 - 12236/5*u + 672 - 84084/5*u**4 - 14217/5*u**2 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -176715/4*i**4 + 421869/8*i**3 + 33831/8*i - 91161/4*i**2 - 567/2 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 7257/10*x**2 + 414/5*x - 432/5 + 735*x**4 - 2961/2*x**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g = 2233794377/658105 - -289/94015. Suppose 810/7 - 540/7*a + 173030/7*a**4 + 7260/7*a**3 - g*a**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(l) be the first derivative of -1485/13*l**5 - 17 + 5325/52*l**4 + 591/13*l**3 + 324/13*l - 1917/26*l**2. For the polynomial i(u), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(o) be the first derivative of 2550*o**5 - 7150*o**4 + 6650*o**3 - 2574*o**2 + 432*o - 4014. If c(n) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(w) be the second derivative of -35*w**9/486 - 49*w**8/216 - 188*w**7/2835 + 56*w**6/81 + 64*w**5/45 + 41*w**4/12 - 37*w - 1. Let r(x) be the third derivative of f(x). For the polynomial r(b), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k = 26798 + -14141. Find the value of n + m, where n/m is the second largest root of -2179*c**3 - k*c**4 - 324 - 432*c - 55103*c**4 + 7987*c**3 + 9396*c**2 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(t) be the third derivative of 3875/54*t**4 - 56/9*t**7 + 2335/108*t**5 + 4375/54*t**3 - 1043/108*t**6 - 5*t**2 + t + 0. Suppose k(r) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x be ((-532)/105)/(-19) - 8096/(-15). Let 17085*u**3 + x - 21560*u**4 - 126*u - 2349*u - 1230*u**2 + 1640*u**3 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(w) be the first derivative of -w**5/5 - w**4/2 - w**3/3 - 61. Let k(b) = -2273*b**4 + 6964*b**3 - 6280*b**2 + 2160*b - 243. Let g(a) = 6*j(a) + 3*k(a). Express the second largest root of g(c) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h be (-1707258)/(-70) + (-162 - -127). For the polynomial -9828/5*a + 20538/5*a**2 - 378 + 103488/5*a**4 + h*a**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial 10164*u**4 - 16729 + 220981*u**2 - 18086 + 9767*u**2 + 11271 + 8514*u + 197318*u**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let u(b) be the second derivative of 275*b**9/567 + 715*b**8/756 - 242*b**7/189 - 143*b**6/180 + 77*b**5/40 - b**4/6 - 5*b**3/2 - 49*b - 2. Let v(d) be the third derivative of u(d). Express the second largest root of v(z) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let g be 24/40 - (35 + (-7264)/160 - 14/(-2)). Find the value of n + m, where n/m is the second largest root of 24057/5*w**2 - 130438/5*w**g - 891/5 - 297/5*w + 2541*w**3 = 0 in its simplest form.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(q) = -q**4 + q**3 + q. Let n(y) = 3476*y**4 + 124*y**3 - 2700*y**2 + 132*y + 432. Let w be (18/21)/((-4)/(-112)). Let m(g) = w*t(g) - n(g). Suppose m(b) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s be (-60 + 130 + -59)*28/77. Suppose -540/17 - 20280/17*t**2 - 5472/17*t - 32704/17*t**3 - 19404/17*t**s = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p be (11/(-242))/(5/(-30)) + (-451)/(-121). Suppose -243/19 + 42900/19*r**p + 1944/19*r - 1161/19*r**2 - 21600/19*r**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let o(a) be the second derivative of 108*a**2 + 165*a**3 - 3*a + 4 - 539/2*a**5 - 23*a**4 - 490/3*a**6. Suppose o(p) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial 121*k + 371 + 682 - 40746*k**3 + 1760*k - 7924*k**4 + 1845*k - 10233*k**2 - 10556*k**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
If -2448225/8*x**3 - 29835 - 907959/2*x**2 - 114075/4*x**4 - 1744821/8*x = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s = 29340851831/12132197 - -4/1733171. Express the second largest root of 37323/7*l**2 - 121*l**3 - s*l + 297 - 39930/7*l**4 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(k) be the third derivative of 64*k**7/3 + 1040*k**6/33 + 25*k**5/22 - 975*k**4/44 - 180*k**3/11 - 234*k**2 - 7*k - 1. For t(b) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let -139000/13*y**2 + 207616/13*y**3 - 5280*y**4 + 9576/13 - 19632/13*y = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(s) = 38896*s**4 + 101904*s**3 + 40646*s**2 - 1314*s - 1632. Let d(r) = -r**3 + r. Let k(q) = -4*d(q) - 2*f(q). For the polynomial k(g), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Let h(d) = 6*d**3 + d + 3. Let z(x) = -10560*x**4 - 37896*x**3 - 5721*x**2 + 21848*x - 5196. Let y(l) = -4*h(l) - z(l). Express the second largest root of y(r) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let s(n) be the third derivative of 27/5*n**5 - 1/6*n**6 + 3/10*n**4 + 0*n + 17 - 220/63*n**7 - 18/5*n**3 - n**2. Suppose s(v) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Let c be 4/1*20/40. If 30*p - 354*p + 8928*p**c + 884*p**3 + 4743 - 37856*p**4 - 5175 = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let u = -641445 + 10908993/17. If 972/17 + u*s - 16000/17*s**4 - 32400/17*s**3 - 4320/17*s**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let g(j) be the third derivative of 509/120*j**6 + 0 - 95*j**2 + 1/3*j**7 + 721/60*j**5 + 24*j**3 - 31*j**4 + 0*j. For the polynomial g(t), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Suppose -12148 - 12380 + 24116 = -103*q. Let -486/7 + 7479/7*r**2 - 3300*r**q - 1215/7*r + 13500/7*r**3 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(z) be the third derivative of -24*z**2 + 0 - 429/2*z**5 + 205*z**6 - 275/6*z**7 + 405/2*z**3 - 45*z**4 + 0*z. Suppose l(a) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(g) be the first derivative of -77 - 1593/2*g**2 - 195*g**3 + 825*g**5 - 324*g + 4425/4*g**4. For the polynomial p(o), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Let f(r) be the third derivative of 385*r**8/192 + 1457*r**7/192 + 34153*r**6/2880 + 203*r**5/20 + 21*r**4/4 - r**3/3 - 35*r**2. Let c(o) be the first derivative of f(o). Express the second largest root of c(h) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let j(o) be the second derivative of -69/2*o**3 + 2*o + 8 - 100/3*o**6 - 95/2*o**4 + 54*o**2 + 325/4*o**5. Suppose j(f) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let z be (2 + 2)/(-28)*-161. For the polynomial -27*j - 97 - 88 + z - 3640*j**4 + 1620*j**2 + 309*j**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(l) be the third derivative of 561*l**7/112 + 1849*l**6/640 - 2949*l**5/320 - 333*l**4/128 + 135*l**3/32 - 412*l**2. Find the value of n + m, where n/m is the second largest root of t(k) = 0 in its simplest form.

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[User]
Suppose 4*q - 5*k - 23 = 0, 0 = 3*q + k - 5*k - 18. Let g(f) = f**4 + 2*f**3 + 2*f**2 - 2*f + 1. Let h(z) = 13998*z**4 - 8804*z**3 - 4264*z**2 + 1336*z + 430. Let m(v) = q*g(v) + h(v). Suppose m(d) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 4*h - 24 = 3*k, 2*k = 3*h - 10 - 7. Suppose -336*b**2 + 59565*b**4 - 18381*b**4 - 835*b - 768 - 9993*b**h - 3453*b + 40501*b**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(t) be the first derivative of 1144*t**6/3 + 1659*t**5/10 - 3235*t**4/12 - 79*t**3/2 + 90*t**2 - 90*t + 170. Let q(k) be the first derivative of y(k). Express the second largest root of q(z) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let i(l) be the second derivative of 0 + 4236/25*l**5 - 81*l**2 + 1232/25*l**6 - 1593/20*l**3 + 3159/40*l**4 - 223*l. Let i(n) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let b(n) be the third derivative of 72/7*n**3 + 143/20*n**5 + 0 + 0*n - 1440/49*n**7 - 135/7*n**4 + 192/7*n**6 + 145*n**2. If b(l) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 13*x + 56*x = -838 + 3322. Suppose 868/5*b**2 + 9304/15*b**3 - 704*b**4 + x - 1056/5*b = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 8594*l**4 + 1442 - 58994*l**4 + 857 + 16228*l**2 - 3019 - 30050*l**3 + 3012*l + 8890*l**3 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let a be (11/(132/(-912)))/((-63)/243). If a*t - 405/7 - 5700/7*t**3 + 825*t**4 - 954/7*t**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let h = -43628 - -43632. Suppose -25410/19*o**h - 1944/19*o + 486/19 + 26136/19*o**3 - 4644/19*o**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(y) be the third derivative of -75*y**7/2 + 3925*y**6/12 - 9403*y**5/12 - 345*y**4 + 1560*y**3 - 11*y**2 - 34*y. Suppose j(l) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 729/17 - 6966/17*a - 23100/17*a**4 + 20061/17*a**2 - 9540/17*a**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k(l) be the first derivative of -55*l**8/6 - 1765*l**7/42 + 259*l**6/90 + 1264*l**5/15 + 88*l**4 + 2*l**3/3 + 5*l**2/2 - 35. Let c(g) be the third derivative of k(g). Find the value of n + m, where n/m is the second largest root of c(u) = 0 in its simplest form.

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[User]
Let s be (-6)/2 - (72 + -77). Suppose 1134 - 8342*o**2 + 37935*o**3 + 9155*o**4 + 3495*o**4 + 26541*o**2 + 10449*o + 14273*o**s = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(t) = -39244*t**4 + 2210740*t**3 + 3154934*t**2 + 1452802*t + 218440. Let b(a) = 5606*a**4 - 315820*a**3 - 450705*a**2 - 207543*a - 31206. Let l(q) = 22*b(q) + 3*r(q). Suppose l(x) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(o) be the third derivative of -13*o**7/2 + 67*o**6/40 + 1983*o**5/140 - 117*o**4/56 - 135*o**3/7 + 19*o**2 - 43*o. Express the second largest root of w(f) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -5*g - 12800 = -5*s, 4*s - 7680 = s + 2*g. Find the value of n + m, where n/m is the second largest root of 135 - 1344*f**3 - 26 - s*f**4 + 648*f**2 + 513*f - 28 = 0 in its simplest form.

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[User]
Let r(m) be the first derivative of -10976*m**6/135 - 3724*m**5/15 - 1197*m**4/4 - 371*m**3/2 - 63*m**2 - 58*m + 80. Let i(s) be the first derivative of r(s). Suppose i(f) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(a) be the first derivative of -3744*a**5 + 3621*a**4 + 2200*a**3 - 3429*a**2/2 - 1080*a - 1627. Let p(n) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let w(a) be the first derivative of 320*a**7/7 + 584*a**6/3 + 2081*a**5/6 + 2675*a**4/8 + 375*a**3/2 + 60*a**2 + 131. Let n(c) be the second derivative of w(c). Let n(l) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial -924*c**2 + 216 - 1925*c**4 - 305*c + 2920*c**3 - 176*c + 135*c**2 + 5*c - 46*c, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Find the value of n + m, where n/m is the second largest root of -9113*a - 3250/9*a**3 - 1716 + 26000/9*a**4 - 35035/3*a**2 = 0 in its simplest form.

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[User]
Let n(b) = -97942*b**4 + 178096*b**3 - 118627*b**2 + 34200*b - 3578. Let z(x) = -244856*x**4 + 445240*x**3 - 296568*x**2 + 85500*x - 8944. Let q(f) = -28*n(f) + 11*z(f). For the polynomial q(g), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(j) be the second derivative of -168*j**6 + 3839*j**5/10 + 1385*j**4/12 - 5803*j**3/6 + 980*j**2 - 373*j. Express the second largest root of l(o) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let k be (-160380)/(-264)*(-29)/((-7975)/726). Suppose 51921/5*w**2 - 17820*w**4 - 3402/5 + k*w - 21888*w**3 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
For the polynomial 81621/14*o**2 + 4131/14 + 660*o**4 - 4617/2*o - 70929/14*o**3, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(y) be the third derivative of -275*y**7/21 - 5*y**6/8 + 81*y**5/4 + 9*y**4/8 - 27*y**3/2 + 2123*y**2. Suppose s(f) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(r) be the second derivative of -508079*r**6/105 - 452023*r**5/70 - 24713*r**4/21 + 34528*r**3/21 + 6240*r**2/7 - 6*r - 38. Express the second largest root of t(c) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
For the polynomial -3584/11*v**2 + 144/11 - 680*v**4 + 11124/11*v**3 - 204/11*v, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(r) be the third derivative of 55/2*r**7 - 16*r**2 + 3393/80*r**5 - 837/16*r**6 + 81/16*r**3 - 1215/64*r**4 + 1 + 0*r. For the polynomial s(m), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let j(b) be the third derivative of 7*b**10/216 + 283*b**9/864 + 1219*b**8/1120 + 257*b**7/140 + 9*b**6/5 + 11*b**5/5 - 2*b**2 + 5. Let u(k) be the third derivative of j(k). Express the second largest root of u(m) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
If 466422/7*a**2 + 55836/7 - 359766/7*a + 368852/7*a**3 + 19360/7*a**4 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let y(p) be the third derivative of 1700*p**7/27 - 18619*p**6/216 - 1459*p**5/36 + 235*p**4/3 + 40*p**3 + 459*p**2 - p + 2. For y(c) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(s) be the third derivative of 0*s - 231/20*s**5 + 539/15*s**7 - 297/8*s**4 + 0 - 149*s**2 - 297/14*s**3 + 1617/40*s**6. If c(o) = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 14520*p**4 + 7600/7 - 70915/7*p**2 - 2080/7*p + 15730/7*p**3 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t = 5458041/135002 + 4770/67501. If 2079*o**4 + t - 6579/10*o**2 - 3207/10*o**3 + 351/10*o = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Express the second largest root of 19200/13*u**4 + 3300/13 - 5920/13*u**3 + 17140/13*u - 33720/13*u**2 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let a be (37383/9 + 13)/(3/9 - -4). Express the second largest root of 30000/13*r**3 + 7425/13*r + 23625/13*r**2 + a*r**4 + 810/13 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(s) = 5899*s - 212960*s**4 + 1702 - 5949*s**2 + 4361*s - 137949*s**3 - 91. Let r(k) = 53240*k**4 + 34487*k**3 + 1487*k**2 - 2565*k - 403. Let p(w) = 9*r(w) + 2*t(w). Find the value of n + m, where n/m is the second largest root of p(z) = 0 in its simplest form.

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[User]
Find the value of n + m, where n/m is the second largest root of -45760/9*l**4 - 21200/3*l**3 + 150*l - 315 + 5205*l**2 = 0 in its simplest form.

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[User]
Suppose -1303*s + 7818 = 2606*s. For the polynomial 3573/8*d**s - 5577*d**3 - 90 + 10647/2*d**4 + 528*d, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let p(k) be the first derivative of -50336*k**5/5 + 14311*k**4 + 43344*k**3 + 10350*k**2 - 16200*k - 1697. For the polynomial p(y), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -1140 = 52*n - 1296. For 0 - 1925/3*s**4 - 363*s**2 - 1705/2*s**n - 99/2*s = 0, find the second largest root in simplified form n/m and return n + m.

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[User]
Let o(z) = -z**3 - z**2 + 1. Let s(g) = -g**4 - g**3 + g**2 + 2*g + 1. Let y(m) = 7747*m**4 - 5816*m**3 + 499*m**2 + 426*m - 73. Let h(q) = 3*s(q) + y(q). Let u(j) = -2*h(j) + 22*o(j). For u(b) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 14823/10 + 19065/2*s**3 + 1365*s**4 - 21357/10*s - 208521/10*s**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let f(l) be the third derivative of 2*l**2 - 1243/102*l**5 + 0*l + 240/17*l**3 + 520/51*l**7 - 150/17*l**4 + 0 + 593/68*l**6. Let f(c) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let l(x) be the first derivative of -16302*x**5 - 157613*x**4/2 - 30508*x**3 + 6512*x**2 + 4416*x - 5009. Express the second largest root of l(k) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let q(v) be the second derivative of 207*v**6 + 3033*v**5/20 - 8453*v**4/32 - 245*v**3/2 + 225*v**2 + 3*v + 205. Suppose q(i) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(f) be the third derivative of -53482*f**7/945 - 4994*f**6/45 - 12343*f**5/135 - 368*f**4/9 - 32*f**3/3 - 3124*f**2. Let t(k) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose -5*l + 5*c + 10 = 0, 20 = 3*l - 59*c + 63*c. Express the second largest root of -1269/10*m + 3249/5*m**2 + 6909/10*m**3 - 1617*m**l - 324/5 = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let c(n) be the first derivative of -486*n**5 + 21789*n**4/14 - 6626*n**3/7 - 4365*n**2/7 + 648*n - 1299. Express the second largest root of c(g) = 0 as n/m where n and m are coprime and calculate n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let x(h) = -51450*h**4 + 67139*h**3 + 31001*h**2 - 12330*h - 3960. Let l(y) = 25725*y**4 - 33569*y**3 - 15501*y**2 + 6165*y + 1980. Suppose s = 37 - 33. Let q(t) = s*x(t) + 9*l(t). For q(d) = 0, find the second largest root in simplified form n/m and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
If 624 - 11850*y**2 - 14316*y + 74022*y**3 + 2256 + 59319*y**4 - 435*y**2 = 0, what is n + m where n/m is the second largest root in simplified form?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Suppose 2430/13 - 3996/13*a + 15216/13*a**3 + 40320/13*a**4 - 39384/13*a**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let t(q) = -61545*q**4 + 225792*q**3 - 280114*q**2 + 135569*q - 21053. Let g(x) = 20510*x**4 - 75264*x**3 + 93372*x**2 - 45190*x + 7018. Let u(y) = -7*g(y) - 2*t(y). Let u(p) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let s(r) be the second derivative of 504*r**6/17 - 65511*r**5/170 + 90413*r**4/68 - 45085*r**3/34 + 9594*r**2/17 + 7545*r. Suppose s(n) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

Present the answer in LaTex format: \boxed{Your answer}


[User]
Let r(n) = n**4 + 2*n**3 + 2*n**2 + 1. Let q(j) = 41575*j**4 - 106726*j**3 - 147217*j**2 - 51435*j - 5405. Let m(g) = q(g) + 5*r(g). For the polynomial m(u), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

Present the answer in LaTex format: \boxed{Your answer}