[User]
Let t(w) be the second derivative of 847*w**5/20 - 275*w**4/4 + 87*w**3/2 - 27*w**2/2 - w. Let t(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 w(m) be the third derivative of -91*m**6/4 + 817*m**5/20 + 627*m**4/8 + 45*m**3 + 11*m**2 - 6. Suppose w(o) = 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 p(c) = c**3 + 2. Let x(k) = -1435*k**3 - 2348*k**2 - 1194*k - 190. Let j(a) = -5*p(a) - x(a). For the polynomial j(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]
For the polynomial 1755/8*n + 405/8 - 585/8*n**2 - 5775/8*n**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 b(t) = -351*t**3 + 654*t**2 - 103*t - 97. Let d(a) = a**3 + a**2 + a - 2. Let o(f) = 5*b(f) + 5*d(f). Let o(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 n(z) be the first derivative of -440*z**4/13 - 196*z**3/3 - 42*z**2 - 144*z/13 + 70. If n(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 g(l) = -1200*l**3 + 74*l**2 + 351*l - 81. Let j(k) = 800*k**3 - 50*k**2 - 234*k + 54. Let w(c) = -5*g(c) - 8*j(c). Suppose w(y) = 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 s(o) be the third derivative of o**6/120 - o**4/24 + 13*o**2. Let t(v) = 2250*v**3 + 1128*v**2 - 190*v - 108. Let b(f) = 10*s(f) - t(f). If b(r) = 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(l) = -2083*l**3 + 1527*l**2 + 352*l - 195. Let x(m) = 6063*m**3 + 844 - 3721*m**3 + 3906*m**3 - 4580*m**2 - 1056*m - 260. Let r(w) = 8*d(w) + 3*x(w). If r(f) = 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 -891/17*o + 6090/17*o**3 + 108/17 - 57/17*o**2 = 0 in its simplest 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 -108/7*t + 1650/7*t**3 - 1035/7*t**2 + 81/7 = 0 in its simplest form.

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


[User]
For the polynomial -2800/13*p**3 + 266256/13 + 5680*p**2 - 507228/13*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 p be (154 - 2/1) + -2. Suppose -585*u - 1135*u**3 + p*u**2 + 3135*u**3 - 128 - 7 = 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 -2535*q**3 + 195*q**3 + 2868*q + 382*q**2 - 2452*q - 96 = 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 116/3*c**2 + 140/3*c**3 - 184/5*c - 96/5 = 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 90*b**2 - 495/2*b**5 + 285/2*b**3 - 5*b + 0 - 635/12*b**4. Suppose m(c) = 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(u) = -8580*u**3 + 5724*u**2 - 1197*u + 81. Let r(t) = -t. Let q(z) = -18*r(z) - w(z). If q(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 c(b) = 2110*b**3 - 960*b**2 - 655*b + 268. Let a(t) = t**3 - t + 1. Let n(z) = 2*a(z) + c(z). Let n(q) = 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(w) = w**3 + w**2 + w + 1. Let i(x) = -1902*x**3 + 1611*x**2 + 45*x - 192. Let a(l) = -12*b(l) - i(l). For a(h) = 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]
For -1370*h - 1800/7 - 990*h**3 - 15280/7*h**2 = 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 u(t) be the third derivative of 77*t**6/5 - 663*t**5/20 + 117*t**4/4 - 27*t**3/2 + 213*t**2. For u(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]
Express the second largest root of -18207/10*f**2 + 567/10 - 4389*f**3 + 189/5*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 k = 1233 + -1230. Suppose 135/7*o + 1115/7*o**2 - 200*o**k - 180/7 = 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]
If -147 - 8638/9*g**2 - 3920/9*g**3 - 2023/3*g = 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(c) be the third derivative of -169*c**6/56 + 741*c**5/70 - 765*c**4/56 + 54*c**3/7 + 21*c**2 + 1. For f(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 q(u) be the first derivative of 330*u**4 - 229*u**3 - 144*u**2 + 135*u + 115. For the polynomial q(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 o(a) = -56*a**5 - 44*a**4 + 18*a**3 + 30*a**2 - 5*a. Let h(p) = 168*p**5 + 133*p**4 - 53*p**3 - 89*p**2 + 16*p. Let z(f) = 3*h(f) + 8*o(f). Let j(y) be the second derivative of z(y). Suppose j(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 i(o) = 302*o**2 - o + 2. Let n be i(1). Suppose 48 - 660*l**2 + 60 - 15*l - 1400*l**3 + n*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]
Let k(t) = t**3 + 7*t**2 - 2*t - 11. Let y be k(-7). If -9*n + 632*n**3 - 141*n**y + 1407*n**2 - 135 + 1126*n**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 i(n) = -621*n**3 - 469*n**2 + 156*n + 93. Let m(a) = 1243*a**3 + 937*a**2 - 311*a - 185. Let p(l) = -10*i(l) - 6*m(l). Suppose p(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 p(c) be the third derivative of 27/5*c**3 - 9/20*c**4 + 0*c + 77/20*c**6 - 8*c**2 - 291/50*c**5 + 0. Suppose p(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 g(b) be the second derivative of 3267*b**5/25 + 1793*b**4/5 + 1806*b**3/5 + 162*b**2 - 39*b. Find the value of n + m, where n/m is the second largest root of g(x) = 0 in its simplest form.

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


[User]
Express the second largest root of 36*b - 203*b + 287*b - 176*b**3 + 72 + 590*b**2 + 318*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]
Let n(m) = -9*m - 150. Let t be n(-17). Find the value of n + m, where n/m is the second largest root of -81/10 - 297/10*u + 207/5*u**2 + 168*u**t = 0 in its simplest form.

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


[User]
Let t(o) be the first derivative of 462*o**4 + 2417*o**3 - 2889*o**2 + 999*o + 81. Let t(q) = 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(n) be the first derivative of -539*n**4/4 + 301*n**3/3 + 123*n**2/2 - 45*n + 95. If x(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 k(a) be the third derivative of 0 + 19*a**2 - 7007/1080*a**6 + 4277/270*a**5 + 26/3*a**3 - 1157/72*a**4 + 0*a. For the polynomial k(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]
Let o(w) be the third derivative of 1547*w**6/30 + 2152*w**5/15 - 1255*w**4/6 + 104*w**3 - 32*w**2 - 4. Suppose o(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 l(h) be the third derivative of -65*h**6/24 - 7*h**5/3 + 47*h**4/8 + 6*h**3 - 3*h**2 + 6. Suppose l(y) = 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(r) be the third derivative of -r**9/630 - 3*r**8/616 - 81*r**7/12320 - 9*r**6/1760 + 17*r**5/60 - 8*r**2. Let g(a) be the third derivative of m(a). Suppose g(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]
Let j(p) = -625*p**3 - 1750*p**2 - 371*p + 990. Let r(c) = -1250*c**3 - 3500*c**2 - 741*c + 1980. Let y(m) = 9*j(m) - 4*r(m). Express the second largest root of y(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 n(y) be the third derivative of 0*y - 1936/105*y**6 + 99/7*y**3 - 352/35*y**5 + 0 + y**2 + 363/28*y**4. If n(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 d(z) = 9827*z**3 - 4340*z**2 - 14449*z - 4620. Let p(j) = 2456*j**3 - 1085*j**2 - 3612*j - 1155. Let n(c) = -2*d(c) + 9*p(c). Let n(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 c(m) be the first derivative of -1155*m**4/8 + 791*m**3/18 + 1841*m**2/6 + 196*m + 225. For the polynomial c(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]
Let i be 658/(-423) + 82/18 + 192/11. Suppose 1575/11*w**3 + i - 555/11*w - 55*w**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 j(x) = -9118*x**3 + 12729*x**2 + 14851*x + 2631. Let z(h) = 2279*h**3 - 3182*h**2 - 3713*h - 658. Let u(g) = 2*j(g) + 9*z(g). Express the second largest root of u(a) = 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(s) be the third derivative of -77*s**6/3 + s**5/15 + 103*s**4/2 - 48*s**3 - 10*s**2 + 3*s. For c(h) = 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 s(c) = -1250*c**3 + 755*c**2 + 455*c - 275. Let r(w) = -w - 15. Let b be r(-12). Let j(t) = -625*t**3 + 378*t**2 + 228*t - 138. Let h(y) = b*s(y) + 5*j(y). Let h(u) = 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 a = -3315 + 3317. If -411/7*w**a - 1320/7*w**3 + 351/14*w + 54/7 = 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(z) be the second derivative of 143*z**5/2 + 1423*z**4/4 + 327*z**3 + 243*z**2/2 - 2*z - 20. Suppose u(c) = 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 be (836/228)/((-1)/(-75)). Suppose 45/4*p + 135/8 - j*p**3 - 1545/8*p**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(w) be the first derivative of -3135*w**4/4 + 221*w**3 + 603*w**2 + 216*w + 187. 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 f(l) be the first derivative of 78*l**4 + 687*l**3/14 - 27*l**2/7 - 81*l/14 + 49. Express the second largest root of f(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 o(d) be the first derivative of -3185*d**4/32 - 2933*d**3/24 + 7*d**2 + 42*d - 27. For the polynomial o(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 v be (-3)/(-4)*4*5/(-30)*-4. For the polynomial 81/23 - 540/23*u**v - 2400/23*u**3 + 324/23*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 y be ((-30)/(-40))/(1/284). Let -43*o**2 + 832*o**3 - 13 - 117*o + 49 - y*o**2 = 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(l) be the third derivative of 11*l**8/120 - 257*l**7/2520 - 29*l**6/240 + 3*l**5/10 + 5*l**4/24 - 10*l**2. Let o(v) be the second derivative of f(v). For the polynomial o(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]
Find the value of n + m, where n/m is the second largest root of -288 - 874*r**2 + 197*r + 1802*r**2 + 1679*r**2 + 2541*r**3 - 41*r = 0 in its simplest form.

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


[User]
Let u(o) be the first derivative of -o**4/4 - o**3/3 - o + 2. Let a(f) = -242*f**3 + 136*f**2 + 93*f - 42. Let h(c) = -2*a(c) - 6*u(c). If h(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]
If 97*t - 210*t**3 - 331*t + 297*t**2 - 36 - 688*t**2 - 9 = 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(m) be the first derivative of -1925*m**4/17 + 6230*m**3/17 + 63*m**2/17 - 1512*m/17 + 69. Let v(h) = 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 l(m) be the third derivative of -5*m**8/192 + 97*m**7/1848 + m**6/176 - 9*m**5/88 + 3*m**4/8 - 10*m**2. Let n(s) be the second derivative of l(s). For the polynomial n(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 m(x) be the second derivative of -35*x**5/4 + 305*x**4/32 + 15*x**3/4 - 135*x**2/16 - 14*x. For the polynomial m(q), 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(p) be the second derivative of 13*p**8/48 - 383*p**7/1260 - 29*p**6/120 + 3*p**5/5 + 4*p**4/3 + 12*p. Let h(o) be the third derivative of z(o). If h(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 c(u) be the first derivative of -546*u**4 - 312*u**3 + 2457*u**2/16 + 1053*u/8 + 58. Let c(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 i(z) = -1313*z**3 - 3160*z**2 - 2113*z - 420. Let m(x) = x**3 - x**2 + 2*x. Let a(u) = i(u) - 7*m(u). Let a(h) = 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 -201*k - 132*k**2 - 334*k + 76*k + 3264*k**3 + 0*k - 444*k**2 + 81 = 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(a) be the second derivative of -663/10*a**3 + 459/10*a**2 + 119*a**5 + 0 - 8*a - 34*a**4. 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 j(p) be the first derivative of -399*p**4/2 + 507*p**3/4 + 189*p**2/16 - 81*p/4 + 16. If j(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 m(p) be the first derivative of -13*p**7/88 + 76*p**6/165 - 261*p**5/440 + 9*p**4/22 + p**3 - 23. Let l(f) be the third derivative of m(f). Let l(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 r(s) be the first derivative of 110*s**4 + 73*s**3 - 36*s**2 - 27*s + 112. Let r(k) = 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]
Express the second largest root of 1841*v**3 + 3536*v**3 - 1496*v + 171*v**3 + 480 - 2900*v**2 + 3441*v**3 - 1905*v**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 n(u) be the second derivative of -1089*u**5/190 + 847*u**4/76 + 27*u**3/19 - 189*u**2/38 + 5*u - 7. Express the second largest root of n(d) = 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(h) be the third derivative of -91*h**6/30 + 599*h**5/135 + 79*h**4/27 - 80*h**3/9 + 93*h**2 - h. For a(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]
Let 1617*i**2 + 101*i - 298*i - 16*i - 216 - 165*i + 2904*i**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 w be (-3412)/(-28) + -5 - 1 - 1. For the polynomial 360/7*p + w*p**2 - 352*p**3 - 108/7, 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 b(g) be the third derivative of -9*g**6/5 - 83*g**5/44 + 11*g**4/4 + 60*g**3/11 - 174*g**2 + 2*g. For the polynomial b(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 x(h) be the second derivative of 35*h**5/2 + 155*h**4/4 + 33*h**3 + 27*h**2/2 + 5*h - 2. If x(r) = 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 4*c - 32 = -4*c. Let 11*b**2 + 140 - 3388*b**3 + 464*b + c + 77*b**2 + 340*b = 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(j) be the third derivative of -5*j**7/182 + 7*j**6/78 + 111*j**5/520 + 9*j**4/52 - j**3 + 14*j**2. Let y(g) be the first derivative of r(g). Let y(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 r(f) be the third derivative of -9*f**7/98 - 191*f**6/1680 + 15*f**5/112 + 9*f**4/28 + f**3 + 9*f**2. Let h(x) be the first derivative of r(x). For h(t) = 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 7*f - 4*f = 63. If -81 + 165*l**2 + f*l + 195*l + 60*l**2 - 600*l**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]
For the polynomial -759*g**3 - 3357/10*g**2 - 27/5*g + 81/10, 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(b) = b**3 - 12*b**2 - 10*b - 5. Let x be v(14). Suppose -135 - 3000*f**2 + 578*f**3 - 1125*f - x*f**3 - 2831*f**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(s) = -s**3 + s**2 - s + 1. Let f(x) = 314*x**3 + 2055*x**2 + 1114*x**3 + 56 + 520*x - 475*x**2. Let z(g) = 2*f(g) - 4*k(g). Let z(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 x(g) be the second derivative of 3146*g**5/35 - 440*g**4/7 - 3904*g**3/21 - 768*g**2/7 + 355*g. Suppose x(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]
Suppose 1320/7*v**2 + 1287/7*v - 297/7 - 1100*v**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 f = -11886 - -11888. Express the second largest root of 81/13 + 960/13*g**3 - 576/13*g**f - 135/13*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]
Suppose -216/11 + 312/11*k**2 + 280*k**3 - 936/11*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 t(l) be the first derivative of -325*l**4/2 + 580*l**3/3 + 3*l**2 - 72*l - 64. If t(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]
Let u(f) be the third derivative of 112*f**6/51 - 1262*f**5/255 + 2*f**4 + 60*f**3/17 + 41*f**2 - 3. For the polynomial u(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 i(a) be the third derivative of -91*a**6/25 - 417*a**5/100 + 9*a**4/20 + 27*a**3/10 + 392*a**2. For the polynomial i(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 j be (368/20)/((-2)/(-3)). Express the second largest root of -j*v - 230*v**3 - 299*v**2 + 207/5 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Express the second largest root of 1456*x**3 - 26*x + 1002*x**2 - 27 + 46*x + 79*x = 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(p) = 1 - 2*p. Let j(r) = 1183*r**3 - 1599*r**2 - 226*r + 126. Let l(m) = -j(m) + 6*u(m). Let l(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 u(j) be the second derivative of -8*j**7/5 + 6*j**6/5 + 81*j**5/40 - 27*j**4/8 - 19*j**3/6 - 8*j. Let y(x) be the second derivative of u(x). Find the value of n + m, where n/m is the second largest root of y(w) = 0 in its simplest form.

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


[User]
Let k(i) = -252*i**3 + 77*i**2 + 92*i - 25. Let u(s) = 1009*s**3 - 309*s**2 - 369*s + 99. Let v(r) = -9*k(r) - 2*u(r). Suppose v(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 r(a) be the first derivative of 275*a**4/4 - 275*a**3/7 - 99*a**2/2 + 297*a/7 + 7. Express the second largest root of r(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]
Express the second largest root of 486/11 - 513/11*j - 3195/11*j**2 - 150*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]
If -35*c + 27 - 160*c**2 - 20*c + 968*c**3 - 5*c**2 - 71*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 c(a) = -6165*a**3 + 2570*a**2 + 875*a - 355. Let w(u) = 3080*u**3 - 1283*u**2 - 439*u + 180. Let k(q) = 6159*q**3 - 2565*q**2 - 879*q + 361. Let b(m) = 2*k(m) - 5*w(m). Let g(j) = 5*b(j) - 2*c(j). For the polynomial g(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 d be (9/(-21))/((-80)/30184). Express the second largest root of -d*t**3 - 441/10*t**2 + 81/10 + 297/10*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]
Suppose 351*k**2 + 26*k - 27 - 770*k**3 - 6*k + 34*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]
Suppose 0 = -991*p + 1001*p - 360. Express the second largest root of -p*m - 1280/21*m**3 - 576/7*m**2 - 36/7 = 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 (60/(-51))/(40/(-1440)). If -2240/17*k**3 + 456/17*k**2 - 216/17 + t*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]
Let c be (2/(-40))/((-9)/(-54)) - (-180780)/2600. Let -108/13 - 2400/13*k**2 - c*k - 2000/13*k**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 27/2 + 3705/4*j**3 - 1113/8*j**2 - 693/8*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]
Let w(k) be the second derivative of 3549*k**5/50 - 3809*k**4/20 + 1533*k**3/10 - 54*k**2 + k + 36. Express the second largest root of w(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 n(g) be the third derivative of -143*g**6/50 - 411*g**5/200 + 171*g**4/80 + 27*g**3/10 + 71*g**2. Find the value of n + m, where n/m is the second largest root of n(w) = 0 in its simplest form.

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


[User]
Let u(c) be the third derivative of 77*c**6/92 - 289*c**5/115 + 261*c**4/92 - 36*c**3/23 + 50*c**2. Suppose u(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 k(a) = -1138*a**3 - 383*a**2 + 111*a + 36. Let d(m) be the first derivative of -1137*m**4/4 - 382*m**3/3 + 111*m**2/2 + 36*m - 8. Let c(y) = -6*d(y) + 7*k(y). If c(f) = 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 -27/5*d - 3393/5*d**2 + 162/5 - 5712/5*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 m(a) be the third derivative of 385*a**6/51 + 659*a**5/51 - 945*a**4/34 + 300*a**3/17 - 37*a**2. Let m(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 h(l) be the second derivative of -54*l**5/5 - 251*l**4/28 + 69*l**3/14 + 54*l**2/7 + 64*l. Express the second largest root of h(p) = 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(o) be the third derivative of -11/16*o**6 - 9/80*o**4 + 0*o - 27/20*o**3 - 6*o**2 + 51/40*o**5 + 0. 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 o(w) = -548*w**3 + 347*w**2 + 36*w - 29. Let z(c) = 2739*c**3 - 1736*c**2 - 180*c + 146. Let s(f) = 22*o(f) + 4*z(f). Let s(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]
Suppose 5*j = 27 - 2. Let c(x) = -3850*x**3 - 1495*x**2 + 1530*x + 450. Let z(l) = 1925*l**3 + 748*l**2 - 765*l - 225. Let u(p) = j*z(p) + 3*c(p). Find the value of n + m, where n/m is the second largest root of u(a) = 0 in its simplest form.

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


[User]
Let c(d) = -821*d**3 - 686*d**2 + 67*d + 108. Let k = 12 - 9. Let x(b) = -822*b**3 - 687*b**2 + 66*b + 108. Let j(o) = k*c(o) - 4*x(o). For the polynomial j(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 y(s) be the first derivative of -55*s**6/3 - 23*s**5 + 6*s**4 + 18*s**3 + 6*s**2 - 7. Let v(r) be the second derivative of y(r). Let v(h) = 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(r) be the first derivative of 75*r**5/26 + 75*r**4/52 - 45*r**3/13 - 81*r**2/26 - 4*r + 3. Let b(p) be the first derivative of k(p). If b(d) = 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 -176*n**3 - 1122/5 + 6699/5*n**2 - 4697/5*n = 0 in its simplest form.

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


[User]
Let w(r) be the first derivative of -275*r**4/4 + 25*r**3 + 99*r**2/2 - 27*r - 1. If w(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(n) be the first derivative of 16*n**6 + 472*n**5/15 - 5*n**4/12 - 28*n**3 - 11*n**2/2 + 31. Let d(t) be the second derivative of f(t). For the polynomial d(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 h(k) be the second derivative of 726*k**5/35 + 1023*k**4/28 + 639*k**3/28 + 81*k**2/14 + 5*k + 3. Let h(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 g(m) be the third derivative of -49*m**6/12 - 7*m**5/60 + 8*m**4 + 15*m**3/2 + 186*m**2. For g(x) = 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 u(k) = 18*k + 393. Let n be u(-16). Suppose 81/10 + 279/2*a**2 + 297/5*a + n*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]
For the polynomial -1539/17*a - 135/17 - 5205/17*a**2 - 273*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]
Let i be 138/(-60) + (1 - -1) + 20670/150. Express the second largest root of -22*x**2 - 3245/6*x + 990*x**3 + i = 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 -252/5*k**2 - 96*k**3 + 1674/25*k - 324/25 = 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 -15143 = -63*i + 4702. For i*x**3 - 81/2*x**2 + 243/10 - 486/5*x = 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(w) be the third derivative of 11*w**9/10080 - 223*w**8/33600 - w**7/2800 + 3*w**6/200 + w**5/15 + 9*w**2. Let l(a) be the third derivative of c(a). Find the value of n + m, where n/m is the second largest root of l(x) = 0 in its simplest form.

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


[User]
Let g(h) be the first derivative of 105*h**4/2 - 57*h**3 - 183*h**2/5 + 63*h + 125. If g(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]
If 10241/5*k**3 + 6293/5*k**2 - 126*k - 504/5 = 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]
For -1500/17*a**3 - 13689/17 - 15795/17*a + 10800/17*a**2 = 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(o) be the third derivative of 352*o**7/1365 - 32*o**6/195 - 33*o**5/130 + 9*o**4/26 + o**3/2 - 12*o**2. Let y(i) be the first derivative of p(i). For the polynomial y(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 s = -6 + 15. For the polynomial -1911*m**3 - 50 + 351*m - 12 + s - 55 + 588*m**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 y(t) be the third derivative of 24/5*t**4 + 206/25*t**5 + 25*t**2 - 36/5*t**3 + 0*t - 154/15*t**6 + 0. Suppose y(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]
Let t(s) = -1050*s**3 + 1655*s**2 - 863*s + 134. Let p(w) = -525*w**3 + 827*w**2 - 432*w + 66. Let y(z) = 5*p(z) - 3*t(z). If y(r) = 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(a) be the third derivative of 1331*a**6/320 - 121*a**5/80 - 165*a**4/64 + 9*a**3/4 + 41*a**2. If u(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 w(z) = -z**3 + z**2 - z - 1. Let c(j) be the first derivative of -225*j**4/2 + 71*j**3 + 49*j**2 - 31*j - 3. Let r(l) = -c(l) - 5*w(l). Express the second largest root of r(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 be 4*(-3)/6 + -12 + 1454/9. Express the second largest root of -n*x**2 + 32 - 8008/9*x**3 + 152*x = 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 630*v**2 + 4368*v**3 + 58*v**2 + 360 - 1598*v - 430*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 i(j) be the third derivative of -27*j**6/2 - 5439*j**5/20 - 9959*j**4/6 + 1058*j**3 + 44*j**2 + 2. For i(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 -818*h - 1341*h - 7104*h**2 - 7280*h**3 - 216 - 476*h + 439*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 r(g) be the third derivative of -103/2*g**5 + 70/3*g**6 - 45/2*g**3 + 0*g + 5*g**2 + 375/8*g**4 + 0. For r(k) = 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 x(w) be the second derivative of -336*w**5/5 + 1318*w**4/15 - 44*w**3/5 - 144*w**2/5 + 229*w. Find the value of n + m, where n/m is the second largest root of x(v) = 0 in its simplest form.

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


[User]
Let z(g) be the second derivative of -105*g**5/13 + 370*g**4/39 + 902*g**3/39 + 168*g**2/13 - 4*g + 11. Let z(r) = 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(x) = 125*x**3 - 6*x - 1225*x**3 - 65 + 690*x**2 + 78*x. Let r(v) = -550*v**3 + 345*v**2 + 36*v - 33. Let a(b) = 6*q(b) - 11*r(b). For the polynomial a(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 1960*o**3 + 643*o**2 - 737 + 1772*o**2 + 990*o + 872 = 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(y) = -y. Let c(u) = 53*u**2 + 195*u**2 + 67*u**2 - 57*u + 12*u - 27 + 550*u**3. Let g(l) = -4*c(l) - 36*m(l). Find the value of n + m, where n/m is the second largest root of g(z) = 0 in its simplest form.

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


[User]
Let o(f) be the third derivative of -385*f**6/6 + 46*f**5 + 105*f**4/8 - 45*f**3/2 + 78*f**2. Express the second largest root of o(v) = 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 = -43/644 - -81359/3220. Let m - 1862/5*a**2 + 8918/15*a**3 - 42/5*a = 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 the polynomial 135/2*t + 250/3*t**2 - 375/2*t**3 - 30, 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 = -19 + 127. Suppose -4421*b**2 - 3539*b**3 - 461*b**3 + 821*b**2 - g - 1080*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]
For the polynomial -81/17*a - 600/17*a**2 - 273/17*a**3 + 54/17, 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*c - 8446 = 5*l, 4*c = -2*l + 3*l + 11250. Suppose c*h**2 + 484*h + 1324*h**3 + 694*h + 154*h + 496*h**3 + 180 = 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(f) be the second derivative of -2079*f**5/20 + 1033*f**4/4 - 252*f**3 + 120*f**2 - 2*f + 266. Suppose j(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 -1008/19*h - 1890/19*h**3 + 135/19 + 2427/19*h**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 a(x) = -245*x**3 - 70*x**2 + 81*x + 27. Let d(k) be the second derivative of -k**4/12 - 5*k. Let u(j) = 2*a(j) - 14*d(j). For u(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]
Let o(u) = 2242*u**3 - 2467*u**2 + 893*u - 113. Let z(f) = -6727*f**3 + 7402*f**2 - 2679*f + 338. Let r(x) = 7*o(x) + 2*z(x). Let h(v) = 2240*v**3 - 2466*v**2 + 894*v - 114. Let y(g) = -7*h(g) + 6*r(g). 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 f(c) be the second derivative of -891*c**5/10 - 108*c**4 + 1013*c**3/3 - 210*c**2 + 55*c. Find the value of n + m, where n/m is the second largest root of f(g) = 0 in its simplest form.

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


[User]
Let h = -73 - -76. Find the value of n + m, where n/m is the second largest root of 198*p - 36*p**3 - 175*p**3 - 210*p**3 - 219*p**h + 54 - 96*p**2 = 0 in its simplest form.

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


[User]
Let y(r) = 6163*r**3 + 690*r**2 - 762*r - 135. Suppose 13 = 3*h + z, -z = -2*z - 2. Let n(l) = -12325*l**3 - 1380*l**2 + 1525*l + 270. Let b(d) = h*y(d) + 3*n(d). For b(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]
For the polynomial 2568*h**2 + 14*h + 4166*h**3 - 2*h + 356*h**3 - 108 + 6*h, 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 be (-48)/(-15)*5 - -20. Let 297/16*v - w*v**2 - 132*v**3 + 81/16 = 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 m(g) be the third derivative of 0*g + 25/4*g**6 + 27/2*g**3 - 15/4*g**5 + 0 - 45/4*g**4 - 4*g**2. Let m(v) = 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 336/17*o + 556/17*o**2 - 180/17 - 840/17*o**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 w(b) be the third derivative of -49*b**6/6 + 28*b**5/5 + 33*b**4/8 - 9*b**3/2 + 80*b**2. Suppose w(z) = 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 c(l) be the first derivative of 261/2*l**2 + 108*l - 23 - 735/4*l**4 - 98*l**3. For c(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 l(d) be the third derivative of 117*d**6/80 + 211*d**5/280 - 71*d**4/28 - 24*d**3/7 - 52*d**2. Suppose l(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]
For 576/7 + 3468/7*x + 270*x**3 + 5727/7*x**2 = 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]
For -2400*q**3 - 1055*q + 30 + 299*q - 6 + 2340*q**2 + 57 = 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]
For -890/13*z + 6160/13*z**3 + 600/13 - 4330/13*z**2 = 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 n = 224448/11 + -20397. For the polynomial 1362/11*c**2 - 108/11 + 1365/11*c**3 + n*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 j(r) be the third derivative of -329*r**6/24 - 10763*r**5/60 + 16685*r**4/28 - 5076*r**3/7 + 5*r**2 + 2. Suppose j(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 a(z) = -2800*z**3 - 1804*z**2 + 201*z + 168. Let j(x) = 39200*x**3 + 25255*x**2 - 2815*x - 2350. Let t(g) = -85*a(g) - 6*j(g). If t(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 b(k) = -994*k**3 - 207*k**2 + 368*k - 67. Let n(h) = 993*h**3 + 206*h**2 - 366*h + 66. Let o(t) = -3*b(t) - 4*n(t). Express the second largest root of o(v) = 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(j) be the second derivative of -81/23*j**2 + 141/23*j**4 - 4*j - 45/23*j**3 + 168/23*j**5 + 0. Let i(b) = 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(m) = 505*m**3 + 55*m**2 - 355*m + 90. Let z(r) = 764*r**3 + 82*r**2 - 540*r + 128. Let p(l) = 763*l**3 + 82*l**2 - 539*l + 129. Let q(i) = 7*p(i) - 6*z(i). Let j(u) = 7*o(u) - 5*q(u). If j(d) = 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(i) be the third derivative of i**8/7 + 2*i**7/35 - 33*i**6/80 - 27*i**5/40 - i**4/12 + 9*i**2. Let t(z) be the second derivative of b(z). Let t(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]
If 26455/6*k**3 - 1332 - 67303/6*k**2 + 7363*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]
Let z(p) be the second derivative of 11*p + 0 - 320/3*p**4 - 75/2*p**3 + 90*p**2 + 385/4*p**5. 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 v(q) = 2*q - 8. Let d be v(5). Express the second largest root of 1920/11*r**3 - 2016/11*r**d + 702/11*r - 81/11 = 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(z) = -562*z**3 - 280*z**2 + 45*z + 25. Let y(a) = -a**3 + a**2 - 1. Let g(q) = -s(q) + 2*y(q). Express the second largest root of g(r) = 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(x) be the second derivative of -3*x + 9*x**3 - 66*x**5 - 309/4*x**4 + 0 + 81/2*x**2. Let u(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]
Let o(c) = -653*c**3 - 782*c**2 - 294*c - 33. Let x(p) = p**3 - p**2 - p - 1. Suppose 0 = 6*b - 11 - 7. Let r(u) = b*x(u) + o(u). For the polynomial r(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 u(s) be the first derivative of 19855*s**4/18 + 1729*s**3/9 - 190*s**2 - 57*s - 140. Express the second largest root of u(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 y(c) = -265*c**3 + 183*c**2 + 41*c - 27. Let u(v) = -268*v**3 + 183*v**2 + 40*v - 27. Let z(m) = -5*u(m) + 4*y(m). For z(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]
Let x(l) be the second derivative of 3861*l**5/32 + 4975*l**4/16 + 4435*l**3/16 + 225*l**2/2 - 366*l. For x(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 a(x) = 5007*x**3 + 5993*x**2 + 2257*x + 263. Suppose -y + 11 = 5*i, 3*y + 4 = -2*i - 2. Let u(l) = 2503*l**3 + 2997*l**2 + 1128*l + 132. Let w(z) = i*a(z) - 7*u(z). Find the value of n + m, where n/m is the second largest root of w(v) = 0 in its simplest form.

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


[User]
Let u(v) be the third derivative of 63*v**6/80 + 97*v**5/100 - 97*v**4/80 - 3*v**3 + 133*v**2. Suppose u(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 o(q) be the first derivative of -1456*q**4/9 - 2104*q**3/27 + 140*q**2/3 + 32*q + 58. Suppose o(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]
Let g(h) be the second derivative of 35*h**6/4 + 33*h**5/4 - 9*h**4 - 27*h**3/2 + 5*h**2 - 3*h. Let w(n) be the first derivative of g(n). For w(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]
Express the second largest root of 1049*p + 681*p**3 + 55*p**3 + 58*p + 2944*p**2 + 1487*p**3 + 126 = 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*l + 473 - 464 = -5*w, -l - 3 = 5*w. Suppose -72/5 - 704/3*f**3 - 1464/5*f**l - 576/5*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]
Express the second largest root of 3584/15*b**3 - 4352/15*b**2 + 536/5*b - 12 = 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 be (-8)/6*((-9)/(-2))/(-3). Let -662*b**p + 81 - 246*b + 68*b**2 + 1419*b**3 + 261*b**3 + 3*b = 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(t) be the first derivative of 196*t**4 - 81*t**3 - 72*t**3 - 54*t**2 + 27*t**3 - 12 + 54*t. For the polynomial w(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]
Express the second largest root of 362*m - 284*m - 1980*m**3 - 883*m**2 + 252 - 2251*m**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(h) be the first derivative of 77*h**5/5 - 129*h**4/13 - 54*h**3/13 + 54*h**2/13 - 14*h - 1. Let o(w) be the first derivative of v(w). Express the second largest root of o(r) = 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 z(b) be the first derivative of 18 + 365*b**3 + 180*b**2 - 16 - 135*b - 550*b**4 - 15. Express the second largest root of z(j) = 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 be (-27)/(-8 - 78/(-18)). If 168*o**3 - 108/11*o + 981/11*o**2 - 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]
Let y(p) = 1 - p. Let h(f) = 438*f**3 + 196*f**2 - 84*f - 33. Let q(n) = h(n) - 6*y(n). Let x(s) = s**3 - s + 1. Let a(w) = q(w) + 3*x(w). Express the second largest root of a(r) = 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 -3*v + r + 2620 = 0, -117*v + 115*v + 1756 = 4*r. For the polynomial 1368/7 - v*q**2 + 798*q - 30096/7*q**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 h be ((-3280)/(-20) - (2 + 0))*(-1)/(-14). If -75*m**3 + 27*m - h + 225/7*m**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 t(g) = 5078*g**3 + 825*g**2 - 1003*g + 104. Let x(o) = 15235*o**3 + 2475*o**2 - 3008*o + 313. Let q(p) = -11*t(p) + 4*x(p). Express the second largest root of q(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 k(q) be the first derivative of -10544/21*q**3 - 720/7*q + 21 - 2496/7*q**2 - 1760/7*q**4. Let k(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(y) be the third derivative of -88*y**6/15 + 106*y**5/25 + 57*y**4/10 - 18*y**3/5 + 8*y**2. Find the value of n + m, where n/m is the second largest root of w(h) = 0 in its simplest form.

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


[User]
Let i(s) = 15945*s**3 - 15942*s**2 - 3333*s + 909. Let y(a) = -3986*a**3 + 3985*a**2 + 833*a - 228. Let m(j) = -4*i(j) - 15*y(j). For the polynomial m(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 s = -3918 - -3920. For 1485/7*t + 2600/7*t**3 + 3655/7*t**s + 180/7 = 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 322*y + 3083*y - 2725*y**3 + 630 - 2995*y**3 + 2455*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]
Suppose -2 + 14 = 3*m + 2*j, -2 = 2*m - 2*j. Express the second largest root of -414*a**m + 43 + 9 + 29 + 297*a - 1680*a**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 -134*s - 146*s + 477*s + 397*s + 1050*s**3 + 81 + 1395*s**2 = 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]
For the polynomial -1548*y + 1568*y**3 + 119*y**2 + 244*y**2 + 22*y**2 + 360 + 595*y**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 x(g) be the third derivative of 63/40*g**5 + 11/8*g**6 - 27/20*g**3 + 0*g + 0 + 4*g**2 - 27/40*g**4. For the polynomial x(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 z be -4 + (12/3 - 10) + 13. For the polynomial -602*n**2 + 1911/8*n + 504*n**z - 63/2, 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 m(l) be the third derivative of 35/32*l**6 - 9/4*l**3 + 12*l**2 + 61/32*l**5 + 0*l - 3/64*l**4 + 0. 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 w(c) be the second derivative of 2002/25*c**5 + 329/12*c**4 - 126/5*c**2 - 6*c - 357/10*c**3 + 0. For the polynomial w(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 z(l) be the second derivative of -26*l**5 - 7*l + 1406/21*l**4 - 444/7*l**3 + 0 + 180/7*l**2. Find the value of n + m, where n/m is the second largest root of z(h) = 0 in its simplest form.

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


[User]
Let y(r) = 6191*r**3 - 702*r**2 - 992*r + 189. Let p(m) = -18572*m**3 + 2108*m**2 + 2976*m - 568. Let s(g) = -3*p(g) - 8*y(g). If s(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]
Let q(h) be the third derivative of 175*h**6/6 + 175*h**5/8 - 105*h**4/8 - 315*h**3/16 + 8*h**2. Let q(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 t(z) be the third derivative of 55*z**8/256 + 37*z**7/448 - 21*z**6/64 - 27*z**5/64 + 7*z**4/24 + 13*z**2. Let m(u) be the second derivative of t(u). Express the second largest root of m(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 h(g) = -553*g**3 + 645*g**2 - 234*g + 27. Let k(n) be the third derivative of -277*n**6/60 + 43*n**5/4 - 39*n**4/4 + 9*n**3/2 - 14*n**2. Let o(w) = -4*h(w) + 3*k(w). Suppose o(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]
Express the second largest root of -216/5 + 216*d**3 - 693/5*d + 93/5*d**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]
Express the second largest root of -113 + 41*n + 401*n**3 - 104*n**2 + 95 - 86*n**3 + 78 - 192*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 p(g) be the first derivative of -819*g**4/4 + 265*g**3/3 + 76*g**2 - 48*g + 95. If p(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 v be 6/34 - (-39246)/136. Express the second largest root of -1053/8*f**2 + 81/8 - v*f**3 + 81/4*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 -2*n = -4*g + 24, -3*g = -2*g + n. Let r(k) = 499*k**3 + 707*k**2 - 192*k - 100. Let m(d) = -997*d**3 - 1414*d**2 + 385*d + 199. Let y(x) = g*m(x) + 7*r(x). If y(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 y(n) be the first derivative of -13 - 792/13*n + 1089/13*n**2 + 4774/39*n**3 - 2695/13*n**4. For the polynomial y(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]
Suppose p + 72 = 5*y, 3*p - 42 = -3*y + 4*p. For 1 + 4 + 700*n**3 + 330*n**2 - 144*n - 44 - y = 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 t(r) be the first derivative of 77*r**7/30 - 49*r**6/30 - 33*r**5/10 + 9*r**4/2 - 20*r**3/3 - 3. Let w(b) be the third derivative of t(b). Let w(o) = 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 -9 = 2*x - 5*x. For the polynomial 70*r - 7*r**3 + 246*r**3 + 492*r**2 - 75 + 121*r**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]
Suppose -252/17*z**2 + 81/17 - 27*z + 2940/17*z**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(t) be the first derivative of 25*t**7/154 - 5*t**6/22 - 9*t**5/88 + 27*t**4/88 + 11*t**3/3 + 11. Let h(j) be the third derivative of a(j). Express the second largest root of h(y) = 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(b) be the third derivative of 77*b**9/37440 + 29*b**8/4160 + 15*b**7/1456 + 9*b**6/1040 - 3*b**5/20 + 14*b**2. Let i(a) be the third derivative of q(a). If i(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 a(m) be the first derivative of -384*m**4/13 - 320*m**3/13 + 108*m**2/13 + 135*m/13 + 76. If a(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]
Let o = -3418 + 27425/8. For the polynomial 525/4*g**3 - 27*g + o - 495/8*g**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]
If 108/23 - 1245/23*i**2 - 297/23*i + 3150/23*i**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 n(p) be the third derivative of -484*p**7/105 - 11*p**6/6 + 21*p**5/5 + 9*p**4/2 + p**3/3 - 15*p**2. Let h(z) be the first derivative of n(z). Find the value of n + m, where n/m is the second largest root of h(k) = 0 in its simplest form.

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


[User]
Let z be 227700/368*80/78. For the polynomial -270/13 - 2610/13*i - z*i**2 - 8470/13*i**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 a(c) be the first derivative of -1755/2*c**4 - 216*c + 331*c**3 + 369*c**2 + 33. Express the second largest root of a(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 i(o) be the third derivative of 275/32*o**5 - 225/16*o**3 + 0 + 125/24*o**6 + 0*o - 75/32*o**4 + 2*o**2. For the polynomial i(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 y(w) = w**2 + 17*w + 5. Let f be y(-17). Let o(n) = 4475*n**3 - 1589*n**2 - 648*n + 216. Let s(c) = 2237*c**3 - 795*c**2 - 324*c + 108. Let q(x) = f*s(x) - 3*o(x). Express the second largest root of q(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]
Let x(m) be the third derivative of -75/56*m**5 - 45/28*m**4 - 25/56*m**6 - 7*m**2 + 0*m + 0 - 27/28*m**3. Find the value of n + m, where n/m is the second largest root of x(b) = 0 in its simplest form.

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


[User]
Express the second largest root of 14080/7*t**3 + 6570/7*t - 17040/7*t**2 - 810/7 = 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 y(x) = 4704*x**3 - 4814*x**2 + 1566*x - 175. Let h(f) = 784*f**3 - 802*f**2 + 261*f - 29. Let k(z) = 39*h(z) - 6*y(z). For k(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 -200/3*w**3 + 48/7 + 100/21*w**2 + 212/7*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]
Let o be (-1)/(0 + 1 - 2)*167. For 283*a**3 + 273*a**2 + o*a**2 - 146*a + 167*a**3 - 168 = 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 i(u) be the third derivative of 119*u**6/120 + 229*u**5/60 - 3*u**4/2 - 6*u**3 - 203*u**2. For i(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]
Suppose 700/11*l**3 + 72/11*l + 100*l**2 - 288/11 = 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(u) be the first derivative of 625*u**4/2 + 5375*u**3/3 - 975*u**2 - 1035*u - 75. Suppose k(c) = 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(o) be the first derivative of -825*o**4/28 - 130*o**3/7 + 351*o**2/14 + 108*o/7 - 45. For v(j) = 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 u(j) be the second derivative of -55*j**5/3 - 1210*j**4/27 - 187*j**3/18 + 77*j**2/2 + 93*j. Express the second largest root of u(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(c) = -c**2 - 1. Let a(p) = -1982*p**3 - 2020*p**2 - 666*p - 76. Let t(h) = a(h) - 6*i(h). Let n(z) = 7929*z**3 + 8056*z**2 + 2664*z + 279. Let x(s) = 2*n(s) + 9*t(s). Let x(y) = 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]
Express the second largest root of 2800/13*b - 1100/13*b**3 - 480/13 - 3670/13*b**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 i(n) = -1003*n**3 + 300*n**2 + 93*n - 24. Let l = -15 - -21. Let a(m) = 4013*m**3 - 1200*m**2 - 373*m + 95. Let r(f) = l*a(f) + 26*i(f). For the polynomial r(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 q = 1076 - 141. Suppose 1377*i**2 + 3213/5*i + q*i**3 + 459/5 = 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 r(j) be the second derivative of -484*j**5/5 + 121*j**4/2 + 128*j**3/3 - 48*j**2 + 33*j. For the polynomial r(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(b) = -13*b**3 - 13*b**2 - 27*b + 2. Let p be i(-2). Suppose -1179/5*x**2 - 168*x**3 - 81/5 - p*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 h = 1247215/8 - 155600. For the polynomial 63/2 - 7623/8*n**3 - h*n + 3773/4*n**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 v = -9097645/14 + 36393667/56. For -v*h**2 + 135/8*h + 81/8 - 735/8*h**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 x(h) be the second derivative of 121*h**8/1344 + 121*h**7/840 - h**6/16 - 9*h**5/40 - 5*h**4/2 - 7*h. Let r(z) be the third derivative of x(z). Let r(o) = 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(x) = -x**2 - 20*x - 96. Let b be w(-11). For 520/9*g**2 - 16/3*g - 400/9*g**b - 8 = 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 -8*l + 11*l - 10890 = 0. For the polynomial -888*g**2 - 2233*g**2 - 892*g**2 - l*g**3 - 1053*g - 108 + 614*g**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 7056/11*c**3 + 1750/11*c**2 - 2506/11*c - 840/11 = 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(f) = 25167*f**3 + 2607*f**2 - 11169*f + 2271. Let j(m) = 1573*m**3 + 163*m**2 - 698*m + 142. Let q(a) = 33*j(a) - 2*w(a). Suppose q(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 m(a) = -440*a**3 + 549*a**2 - 213*a + 30. Let t(h) = -880*h**3 + 1094*h**2 - 427*h + 59. Let v(l) = 1760*l**3 - 2187*l**2 + 854*l - 118. Let d(q) = 9*t(q) + 4*v(q). Let x(p) = -6*d(p) + 10*m(p). Suppose x(n) = 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(k) be the first derivative of -183/20*k**3 - 21/2*k**4 - 7 + 27/10*k**2 + 81/20*k. For the polynomial p(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 f(p) = 4666*p**3 + 16921*p**2 + 14865*p + 3840. Let t(s) = 2332*s**3 + 8460*s**2 + 7432*s + 1920. Let o(w) = -4*f(w) + 7*t(w). Let o(q) = 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 32*x = 35*x - 93. If -5 - 3*j - 5*j - j + 346*j**2 - 385*j**3 - 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]
Express the second largest root of -130*p**2 + 117*p**2 + 1440*p**3 + 948*p + 144 + 864*p**2 + 1193*p**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 b(i) be the first derivative of -81/7*i + 150/7*i**4 + 165/7*i**3 + 12 - 27/7*i**2. For the polynomial b(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]
Suppose 5*k - 8*k = -36. Suppose -24 + 34*p - 75*p**3 - k + 5*p - 485*p**3 + 362*p**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 x(b) be the second derivative of 0 - 105*b**3 + 451/3*b**4 + 22*b - 847/10*b**5 + 36*b**2. For the polynomial x(h), 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 -4640 = -45*v + 16*v. If 216/19 - v*x**3 - 276/19*x**2 + 900/19*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 g(h) be the first derivative of 2475*h**4/7 - 12970*h**3/21 + 2750*h**2/7 - 750*h/7 + 40. 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]
Let s(k) be the third derivative of 221*k**6/64 + 2779*k**5/320 + 411*k**4/128 - 135*k**3/16 + 36*k**2. Express the second largest root of s(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]
Suppose 3*z = 7*z - 324. Let 723*f**2 + 379*f + z + 735*f**3 - 71*f + 205*f + 348*f**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]
Find the value of n + m, where n/m is the second largest root of -318*o - 841*o**2 + 2308*o**3 + 34*o**2 + 905*o**3 + 144 - 303*o + 21*o = 0 in its simplest form.

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


[User]
Let 294*n**2 + 864*n**2 + 216*n - 69*n**2 - 81 - 2904*n**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(g) be the second derivative of 462/5*g**5 + 81/2*g**2 - 135/4*g**4 + 0 + 8*g - 54*g**3. If l(d) = 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 -5*t = q - 590, q + 3*t = 196 + 386. For the polynomial 513/7 - q*i**2 - 7600/7*i**3 + 171*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]
Suppose 2083*w**2 - 2950*w**2 + 166*w - 174*w**3 - 970*w**3 + 120 = 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(j) be the third derivative of 539*j**6/120 + 49*j**5/4 + 41*j**4/3 + 8*j**3 - 51*j**2. Suppose o(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]
For the polynomial 261*y**3 + 1743*y**2 + 255*y**3 - 122*y**3 - 270 + 441*y + 502*y**3 + 94*y**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 x(u) = -u**3 + u**2 + 3*u - 4. Let d(g) = 2*g**3 - 2*g**2 - 5*g + 7. Let h(l) = -3*d(l) - 5*x(l). Let z(o) = 996*o**3 + 1579*o**2 + 810*o + 131. Let f(k) = -4*h(k) + z(k). Let f(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]
Find the value of n + m, where n/m is the second largest root of -45*p + 180/7 - 2990/7*p**2 + 6800/7*p**3 = 0 in its simplest form.

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


[User]
Let f be 6/5 - 839/(-5). Suppose -534*m**2 + 2860*m**3 + 72 + 59*m**2 - 314*m**2 - 210*m - f*m**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 z(k) be the third derivative of -55*k**6/3 - 183*k**5/4 - 45*k**4 - 45*k**3/2 - 9*k**2 + 4*k. If z(u) = 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(a) be the first derivative of 110*a**4 - 359*a**3 - 509*a**2/2 + 210*a - 45. Suppose c(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]
Let f(s) = -s**3 + s**2 + s + 1. Let d(g) = 1675*g**3 - 365*g**2 - 1020*g + 380. Suppose 1 - 3 = 2*z - 2*l, 0 = 4*z + 2*l + 28. Let n(w) = z*f(w) + d(w). For the polynomial n(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 n(o) be the third derivative of -231*o**6/128 + 299*o**5/160 + 117*o**4/128 - 9*o**3/8 - 26*o**2 - 2*o. If n(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 c(u) be the first derivative of 252/5*u - 399/10*u**2 + 21 - 1358/15*u**3 + 441/4*u**4. Express the second largest root of c(a) = 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 -98*q + 220*q**3 - 41 + 634*q**2 - 55 - 78*q**2 + 282*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 z = 107869/13290 + -22/1329. Find the value of n + m, where n/m is the second largest root of -297/10*k + 1617/10*k**3 - 441/10*k**2 + z = 0 in its simplest form.

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


[User]
Let r(q) be the third derivative of -11*q**8/350 + 4*q**7/175 + 33*q**6/800 - 27*q**5/400 + 7*q**4/12 - 15*q**2. Let v(j) be the second derivative of r(j). For v(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 x(l) be the second derivative of 56*l**6/25 + 132*l**5/25 + 207*l**4/40 + 27*l**3/10 - 3*l**2/2 + 5*l. Let z(k) be the first derivative of x(k). Express the second largest root of z(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 1506/11*p - 2091/11*p**2 + 840/11*p**3 - 315/11 = 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 be (2/8 + 4/(-4))*88/(-22). Suppose 81/5 - 462*z**t + 2313/5*z**2 - 756/5*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]
Suppose -327 = -5*t - 57. Let -70*u**2 - 7*u**2 + 2420*u**3 + t - 216*u - 517*u**2 = 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*b + 972 = g - 468, 4*b + 12 = 0. For -g*m**2 + 181*m - 52 + 160 - 4950*m**3 + 33*m + 155*m = 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 be -9*(86/(-66) + (-16)/44). For 1525*x**2 - 1750*x**3 + h*x + 15 - 110 - 33 - 52 = 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 v(t) be the third derivative of 0 + 363/160*t**5 + 0*t + 121/64*t**6 - t**2 - 45/64*t**4 - 27/16*t**3. For v(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 z = 787073/2080 - 3661/416. Let -1107/5*s**2 + 243/5*s + 162/5 - z*s**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 s(a) be the third derivative of 0 - 15/4*a**3 + 385/72*a**6 + 0*a - 10*a**2 + 35/4*a**4 - 257/24*a**5. Suppose s(w) = 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 u(l) = -232*l**2 + 1627*l - 19. Let v be u(7). If 162/19*s + 459/19*s**v - 840/19*s**3 - 81/19 = 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(j) be the second derivative of 33*j**5/14 - 9*j**4/4 + 9*j**3/14 - 11*j - 3. Express the second largest root of u(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 k(p) be the first derivative of -385*p**4/4 - 142*p**3 + 1051*p**2/2 + 420*p + 66. For the polynomial k(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]
Let m be (2 - -2 - 2) + 586. Express the second largest root of -991*g**3 - 108 + 266*g + 11*g**3 + m*g**2 - 86*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 o(y) = 1589*y**3 - 3314*y**2 + 1759*y - 249. Let p(j) = 794*j**3 - 1657*j**2 + 879*j - 126. Let s(x) = 4*o(x) - 10*p(x). For the polynomial s(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 r(z) = 3520*z**3 + 4385*z**2 + 1721*z + 216. Let y(n) = 1760*n**3 + 2192*n**2 + 860*n + 108. Let x(h) = 3*h + 8. Let i be x(-4). Let t(l) = i*r(l) + 7*y(l). If t(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 u(b) be the third derivative of 27/2*b**3 + 0 + 12*b**2 + 45/2*b**4 + 25/4*b**6 + 0*b + 75/4*b**5. For the polynomial u(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 w(d) = -4 - 4*d - d**3 + d**2 + 3*d - 2*d**2 + 5. Let o(a) = 1161*a**3 - 507*a**2 - 237*a + 75. Let f(b) = -o(b) - 6*w(b). For the polynomial f(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 122*u**2 + 3*u + 90 + 924*u**3 - 70*u - 365*u = 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 = 476 - -208. Let 38 + 56 - b*r**2 - 324*r + 14 + 1540*r**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 b(j) = -j**3 + 14*j**2 - 14*j + 15. Let s be b(13). Suppose 153*l**s - 84*l**3 - 27 + 57*l**2 + 484*l**3 - 74*l + 11*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]
For the polynomial -544*a + 165*a**2 - 192 + 522*a**2 - 27*a**2 + 1300*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]
Let c(s) = 3504*s**3 + 3320*s**2 + 1060*s + 108. Let a(u) = -u**3 - u**2 + u. Let r(f) = 16*a(f) - c(f). Find the value of n + m, where n/m is the second largest root of r(v) = 0 in its simplest form.

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


[User]
Let g(a) be the first derivative of -3 + 1615/4*a**2 + 102*a + 6307/9*a**3 + 10829/24*a**4. For the polynomial g(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 n(j) be the second derivative of 27*j**5/8 + 257*j**4/56 - 2*j**3 - 36*j**2/7 + 66*j. 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 x = -55221/5 - -11097. For the polynomial 2156/3*l**3 - 198/5 + 2002/5*l**2 - 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]
Let l be ((-40)/(-150) + (-613)/780)/(2/(-24)). Express the second largest root of 189/13*g + l - 441/13*g**2 - 1029/13*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 q(g) = -520*g**3 - 523*g**2 + 360*g + 107. Let i(m) = -1040*m**3 - 1046*m**2 + 719*m + 215. Let w(h) = 4*i(h) - 10*q(h). Suppose w(v) = 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 = 2975461/9240 + 289/840. For 54/11*k - 324/11 + p*k**2 - 336*k**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]
If 1250*d**2 + 1004*d**3 - 360 - 215*d**3 - 465*d + 86*d**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 x(j) be the second derivative of -231*j**5/52 + 323*j**4/26 - 349*j**3/26 + 90*j**2/13 + 13*j + 1. Find the value of n + m, where n/m is the second largest root of x(k) = 0 in its simplest form.

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


[User]
Let a(v) be the second derivative of -5*v**7/27 + 131*v**6/216 - 5*v**5/6 + 5*v**4/8 + v**3 - 11*v. Let q(w) be the second derivative of a(w). Express the second largest root of q(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]
Let q(g) be the third derivative of -77*g**6/4 - 709*g**5/12 - 135*g**4/2 - 75*g**3/2 - 94*g**2. Let q(y) = 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 be 4 - 4 - (9 + -11). For the polynomial 432/7 + 5100/7*d**s - 3000/7*d**3 - 2700/7*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 x(j) be the third derivative of j**9/288 + 37*j**8/24640 - 3*j**7/440 - 9*j**6/880 - j**5/12 + 3*j**2. Let t(d) be the third derivative of x(d). Express the second largest root of t(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]
For the polynomial 2264*a**2 - 828*a - 1284*a**3 - 396*a**3 - 3888 + 3978, 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(z) = z**2 + 1. Let j(o) = -o**3 + 2*o + 2. Let l be j(0). Let q(f) = 847*f**3 + 443*f**2 - 51*f - 33. Let h(s) = l*q(s) - 6*v(s). Express the second largest root of h(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 m = -782 + 950. For the polynomial 603/11*w**2 - 81/11 - 270/11*w + m*w**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 c = 60 - 58. For -244*b**3 - 398*b**2 + c + 70 + 234*b - 1016*b**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 q(l) = 1200*l**3 - 214*l**2 - 410*l + 81. Let o(b) = -400*b**3 + 71*b**2 + 136*b - 27. Let h(i) = -11*o(i) - 4*q(i). If h(u) = 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 k(n) = -4166*n**3 - 1686*n**2 + 3015*n - 681. Let z(o) = -4165*o**3 - 1685*o**2 + 3015*o - 680. Let m(j) = 5*k(j) - 6*z(j). If m(d) = 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 102*o**3 + 2388*o**2 - 108 + 2626*o**3 + 752*o**3 + 328*o**3 + 72*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]
Let q = 22684/75 + -9244/75. Express the second largest root of q*d**2 + 567/10*d - 126/5 - 2016/5*d**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 j(n) be the first derivative of -65*n**7/294 + 10*n**6/63 + 39*n**5/70 - 6*n**4/7 - 14*n**3/3 - 18. Let d(g) be the third derivative of j(g). Express the second largest root of d(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]
For 675/7 + 1125*k + 4000*k**3 + 26700/7*k**2 = 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 153/8*q - 189/8 + 165*q**2 + 225/2*q**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]
Suppose 1401/8*t + 180*t**3 - 1311/4*t**2 - 45/2 = 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 a be (9747/(-6840))/((1/4)/(-1)). Suppose 27/10 - 63/5*x + 21*x**3 + a*x**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(j) be the second derivative of 441/32*j**5 - 369/16*j**3 - 81/4*j**2 + 13*j + 0 + 21/16*j**4. If g(u) = 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) = 985*t**3 - 2685*t**2 + 1530*t - 245. Let w(j) = -493*j**3 + 1343*j**2 - 766*j + 122. Let n(q) = 2*p(q) + 5*w(q). If n(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 b(o) = 849*o**3 - 97*o**2 - 133*o + 29. Let l(i) = -56*i**2 - 1512*i**3 + 346*i**2 - 1036*i**3 - 34 + 398*i - 54. Let m(j) = 14*b(j) + 4*l(j). Let m(f) = 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 -3*r = -4*p - 33, 4*r + 246*p - 247*p - 18 = 0. Let 2475/17*y**2 + 2541/17*y**r + 783/17*y + 81/17 = 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]
If -378*w + 5434*w**3 + 19 + 239*w**2 - 869*w**2 + 35 = 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(i) be the third derivative of -224*i**6/15 - 1376*i**5/15 + 49*i**4/2 + 150*i**3 + 214*i**2. If l(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 p(d) be the third derivative of 9*d**8/35 + 8*d**7/21 - 27*d**6/80 - 9*d**5/8 - 11*d**4/24 + 5*d**2. Let t(w) be the second derivative of p(w). Express the second largest root of t(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 d be -2*5/30*52272/(-128). If 81/8 - 513/16*n - d*n**2 + 6897/16*n**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 m(t) be the first derivative of -135/2*t**2 + 2695/4*t**4 - 525*t**3 + 13 + 135*t. Express the second largest root of m(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 y(f) be the first derivative of 640*f**4 + 3328*f**3/3 + 684*f**2 + 180*f + 39. Suppose y(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 d(m) = -298*m**3 - 1842*m**2 - 475*m + 317. Let i(k) = k**3 - k**2 - 2*k + 1. Let y(f) = -3*d(f) + 6*i(f). Find the value of n + m, where n/m is the second largest root of y(w) = 0 in its simplest form.

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


[User]
Let o(z) be the third derivative of 4*z**9/135 - 4*z**8/105 - z**7/20 + 3*z**6/20 - z**5/20 + 4*z**2. Let y(i) be the third derivative of o(i). Suppose y(g) = 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(x) = -x**3 - 9*x**2 - 6*x + 11. Let j be z(-8). Let p(a) = -1603*a**3 + 117*a**2 + 465*a - 111. Let n(h) = 3205*h**3 - 235*h**2 - 931*h + 221. Let c(o) = j*p(o) - 3*n(o). For the polynomial c(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]
Suppose -66 - 451/2*m + 1045/6*m**2 + 1925/3*m**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]
For the polynomial -1589*u**3 + 146 + 1960*u**2 + 364*u**3 - 1035*u + 34, 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 122 + 704*y**3 + 2416*y**3 - 176 - 3616*y**2 + 216 - 316*y + 174 = 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 15 = 6*q - q. If 6 - 1410*g**2 + 3532*g**3 - 732*g**q + 129 - 48*g - 177*g = 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(g) be the first derivative of -5980*g**4/7 + 1242*g**3/7 + 3105*g**2/14 - 621*g/7 - 48. Suppose a(d) = 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 r(l) be the second derivative of 238*l**5/9 - 292*l**4/9 - 2788*l**3/27 - 176*l**2/3 + l - 6. Suppose r(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 w(h) = 362*h - 3256. Let d be w(9). If -5640/11*l**d + 1926/11*l + 5400/11*l**3 - 216/11 = 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(x) = 1591*x**3 + 1881*x**2 + 715*x + 103. Let b(m) = -795*m**3 - 940*m**2 - 359*m - 51. Let r(s) = -7*b(s) - 3*g(s). For r(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 b(d) = 539*d**3 + 312*d**2 - 27*d - 27. Let t(r) = -1078*r**3 - 625*r**2 + 54*r + 54. Suppose 0 = -3*h - 7 - 2, 37 = 5*w - 4*h. Let o(a) = w*b(a) + 3*t(a). Suppose o(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 m(r) be the third derivative of 55*r**9/1512 + r**8/192 - r**7/8 - 3*r**6/16 - r**5/20 + 4*r**2. Let n(l) be the third derivative of m(l). Let n(x) = 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(w) be the second derivative of -429*w**5/64 - 131*w**4/16 + 3*w**3/32 + 27*w**2/8 + 44*w. For the polynomial u(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 y(c) be the third derivative of -49*c**6/6 + 77*c**5/5 - 93*c**4/8 + 9*c**3/2 - 6*c**2 - 5*c. For y(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]
Let z(d) be the third derivative of -11*d**8/192 - 13*d**7/840 + 13*d**6/80 + 9*d**5/40 + d**4/8 - 24*d**2. Let u(c) be the second derivative of z(c). For the polynomial u(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 f = -1170 - -1173. Find the value of n + m, where n/m is the second largest root of -1960/3*p**f + 63/2 + 721*p**2 - 525/2*p = 0 in its simplest form.

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


[User]
Suppose 280 = 5*v + 5*h, -v + 0*h = 5*h - 64. Express the second largest root of -558/5*i - 798/5*i**2 + v + 294*i**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(t) be the first derivative of 715*t**4/4 - 214*t**3 - 32*t**2 + 96*t + 104. Express the second largest root of m(j) = 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 z(n) be the third derivative of -12/5*n**4 + 0 - 6/5*n**5 + 616/225*n**6 + 0*n + 12/5*n**3 + 5*n**2. Find the value of n + m, where n/m is the second largest root of z(q) = 0 in its simplest form.

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


[User]
Let x(k) be the first derivative of -5525*k**4/4 - 880*k**3 + 855*k**2/2 + 270*k - 4. For the polynomial x(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(r) be the first derivative of -88*r**7/105 - 8*r**6/15 + 33*r**5/40 + 9*r**4/8 + 4*r**3/3 + 29. Let m(j) be the third derivative of d(j). Let m(n) = 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 -81/20 + 27/5*m - 273/2*m**3 + 1359/20*m**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(d) = -d**2 + 2*d + 17. Let r be t(-3). Let 550*b**3 + 297/8 - 165/4*b**r - 1287/8*b = 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(h) be the third derivative of -11*h**8/448 - h**7/56 + 33*h**6/400 + 27*h**5/200 + 7*h**4/24 + 9*h**2. Let o(r) be the second derivative of f(r). Let o(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 g(z) be the first derivative of 480*z**4/7 - 992*z**3/7 + 675*z**2/7 - 27*z - 245. For the polynomial g(q), 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 245/4*q**2 + 105/2 - 1050*q**3 + 2303/8*q, 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 -420/17 + 1784/17*i**2 + 960/17*i**3 + 316/17*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]
Let w(j) be the second derivative of 1716*j**5/95 - 525*j**4/76 - 63*j**3/19 + 81*j**2/38 + 205*j. Express the second largest root of w(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 a(i) be the first derivative of 175*i**4 - 174*i**2 - 180*i - 16 + 340/3*i**3. Let a(b) = 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 n(c) be the first derivative of 880/17*c**4 + 522/17*c**2 - 108/17*c - 1 - 1112/17*c**3. For the polynomial n(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}