[User]
Let h(g) be the second derivative of 1881*g**6/8 - 35529*g**5/160 + 45*g**4/16 + 891*g**3/16 - 81*g**2/4 - 2*g + 204. Suppose h(y) = 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(c) be the third derivative of 135/2*c**3 - 219/2*c**5 + 0*c**6 + 0*c**4 + 3025/42*c**7 + 13 + 0*c + c**2. For the polynomial u(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]
Express the second largest root of -3571*i**2 + 4296*i**4 - 2910*i**3 + 1153*i**2 + 594*i + 648 + 703*i**2 + 429*i**4 - 2542*i**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 k(s) be the second derivative of -9504/7*s**6 + 6372/7*s**3 + 10 + s + 2430/7*s**2 + 5463/7*s**4 - 27954/35*s**5. For the polynomial k(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 x(s) = -3503*s**4 + 600*s**3 + 1215*s**2 - 51*s - 84. Let a(d) = -d**4 + d - 1. Suppose 2*v - 16 = -3*p - 3*v, -5*p = -4*v + 35. Let l(g) = p*a(g) + x(g). Express the second largest root of l(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 n(g) be the second derivative of -20020*g**6/9 - 29510*g**5/9 - 62023*g**4/54 + 4108*g**3/9 + 416*g**2 - 2*g + 103. Find the value of n + m, where n/m is the second largest root of n(p) = 0 in its simplest form.

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[User]
Suppose -43407/5*b**3 - 7938/5*b**4 + 2079 + 23763/5*b**2 + 41787/5*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 q(y) = 68 - 15*y. Let g be q(-11). Suppose g*z**2 + 1212*z**2 - 720 - 14735*z**3 + 3348*z - 468*z + 13475*z**4 - 945*z**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 t(w) be the third derivative of -120/7*w**3 + 0 + 0*w - 35/12*w**6 - 273*w**2 - 21/2*w**7 + 191/12*w**5 + 20/7*w**4. Let t(d) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Let r(z) be the third derivative of -1625*z**9/3024 + 25*z**8/1152 + 4385*z**7/3024 - z**6/8 - 2*z**5 + 155*z**4/24 - z**2 + 22*z. Let w(x) be the second derivative of r(x). For w(f) = 0, find the second largest root in simplified form n/m and return n + m.

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[User]
If 17472*z**4 - 4756 + 6154*z - 7352*z**3 - 9428*z**2 + 2124*z + 3796 - 2070*z = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let m(h) be the first derivative of 429*h**7/14 - 277*h**6/15 - 779*h**5/20 + 75*h**4/4 + 36*h**3 - 14*h**2 + 64. Let v(b) be the second derivative of m(b). If v(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 l(i) be the third derivative of -8228*i**7/105 + 5159*i**6/75 + 5332*i**5/25 - 48*i**4 - 1152*i**3/5 - 1726*i**2. Express the second largest root of l(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]
Suppose -61200/7*c + 195925/7*c**3 - 1620 - 3975/7*c**2 + 22770*c**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let f(r) be the first derivative of 5236*r**6/27 - 2331*r**5/20 - 392*r**4/3 + 315*r**3/2 - 63*r**2 - 85*r - 156. Let g(z) be the first derivative of f(z). If g(d) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let k = 1393 - 988. For the polynomial 243 + k*x - 1389*x**3 - 1581*x**2 - 1578*x**2 - 1140*x**3 + 9240*x**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let p(k) be the first derivative of 384*k**7/133 + 2872*k**6/285 + 4117*k**5/285 + 212*k**4/19 + 96*k**3/19 - 115*k**2/2 + 151. Let j(s) be the second derivative of p(s). Suppose j(u) = 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 c(f) be the first derivative of -45738*f**5/115 - 37851*f**4/46 - 7684*f**3/23 + 5544*f**2/23 + 3456*f/23 - 108. If c(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 second derivative of -440*c**6 - 12999*c**5/2 - 20433*c**4/4 + 9522*c**3 + 17577*c**2/2 - 405*c - 7. Suppose f(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 m(w) be the second derivative of 1 + 873/13*w**3 + 59*w - 35*w**6 + 648/13*w**2 - 1383/26*w**5 + 291/26*w**4. Find the value of n + m, where n/m is the second largest root of m(r) = 0 in its simplest form.

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


[User]
For the polynomial 17253/17*i**3 + 71610/17*i**4 - 3645/17*i - 243/17 - 10719/17*i**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]
Suppose 6*k + 8*k = -378. Let j(n) = -10368*n**4 - 7204*n**3 + 5690*n**2 + 5117*n + 949. Let y(p) = -72576*p**4 - 50427*p**3 + 39831*p**2 + 35820*p + 6642. Let u(i) = k*j(i) + 4*y(i). 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]
Suppose 27*l = 97*l - 240 - 40. For the polynomial -1800/11 + 17150/11*y**l + 8670/11*y - 13230/11*y**3 - 7910/11*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 g(i) be the third derivative of 114*i**2 + 0*i + 5645/24*i**6 + 630*i**3 + 0 + 1635/8*i**4 + 1700/21*i**7 - 1391/2*i**5. Suppose g(f) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let 44352/13 + 22176*x**4 - 753940/13*x**3 - 469700/13*x**2 + 63360/13*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 -2234 + 5805*q**2 + 1829 + 675*q - 1124*q**3 - 21560*q**4 - 3496*q**3 + 105*q**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]
If -928*m**2 - 360 - 178*m**4 + 573*m - 524*m**3 - 1067*m**4 + 3459*m**2 - 1455*m**4 - 136*m**3 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Suppose 2*c = 2*h - 1 + 3569, -25 = 5*h. Let -118 - 3691*o - c*o**2 - 314 + 315*o**2 + 847*o + 32032*o**4 + 20308*o**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 d(v) be the first derivative of -1232*v**5 - 2105*v**4/2 + 815*v**3 + 180*v**2 - 135*v - 292. If d(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 l = -282 - -333. Let n(s) = -174947*s**4 - 165119*s**3 - 25192*s**2 + 12161*s + 2897. Let y(k) = -21869*k**4 - 20640*k**3 - 3149*k**2 + 1520*k + 362. Let f(h) = l*y(h) - 6*n(h). If f(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]
Suppose -7 = 10*b - 37. Find the value of n + m, where n/m is the second largest root of -72733*m**b - 6228*m - 69212*m**4 - 33396*m**2 - 2360 + 1928 + 17111*m**3 - 23270*m**3 = 0 in its simplest form.

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[User]
Let u(o) be the first derivative of 3640*o**5 - 6930*o**4 + 2814*o**3 + 6237*o**2/5 - 4536*o/5 - 522. Let u(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 r = 10419535/4 - 2591120. Let r*q**4 + 52437/8*q**3 - 567/8 - 3591/8*q**2 - 4725/8*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 i(m) be the second derivative of 2376*m**6/17 - 7281*m**5/170 - 7631*m**4/17 + 4833*m**3/17 + 6804*m**2/17 - m + 1747. For the polynomial i(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 i(r) be the third derivative of 343*r**7/6 - 637*r**6/120 - 3703*r**5/20 - 1401*r**4/8 - 36*r**3 + 1780*r**2. For the polynomial i(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 l(r) be the third derivative of 135/4*r**5 + 0*r + 0 + 243/10*r**4 + 47*r**2 - 189/2*r**6 + 390/7*r**7 - 243/10*r**3. For l(z) = 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(h) be the third derivative of -299*h**7/16 - 1619*h**6/40 - 72*h**5/5 + 22*h**4 + 16*h**3 - 1120*h**2 - 2*h. Express the second largest root of j(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 d(r) = 4410*r**4 + 8764*r**3 - 6386*r**2 - 2900*r + 1580. Let g(m) = -4410*m**4 - 8764*m**3 + 6386*m**2 + 2896*m - 1579. Let y(t) = -5*d(t) - 4*g(t). Let y(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 t(q) = 28400*q**4 - 16489*q**3 - 19467*q**2 - 235*q + 1231. Let h be 5/7 + (-231)/49 + 1. Let i(m) = 9467*m**4 - 5496*m**3 - 6489*m**2 - 78*m + 411. Let r(z) = h*t(z) + 8*i(z). Express the second largest root of r(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]
Suppose -543*f - 16 + 1739 = 94. Let 729/10*r - 3567/5*r**f + 6399/10*r**2 - 3432*r**4 - 162/5 = 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(h) = -h**2 - 57*h + 1843. Let l be k(-80). Suppose -9/5*a**2 - 162/5 - 1917/10*a + 1815*a**4 + 2937/2*a**l = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let g(y) be the third derivative of -77*y**7/3 - 10703*y**6/480 + 19833*y**5/160 - 99*y**4/16 - 495*y**3/4 + 845*y**2. Suppose g(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]
Suppose 3*a = 6*a + 24. Let j(q) = -100328*q**4 + 8676*q**3 + 19926*q**2 - 802*q - 964. Let u(c) = -33443*c**4 + 2892*c**3 + 6642*c**2 - 267*c - 321. Let z(l) = a*u(l) + 3*j(l). Let z(h) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
Let d(b) = -35059*b**4 - 110965*b**3 - 12220*b**2 + 18935*b + 3969. Let u(t) = 7012*t**4 + 22193*t**3 + 2444*t**2 - 3787*t - 794. Let l(z) = -6*d(z) - 33*u(z). Let g(s) = 2104*s**4 + 6658*s**3 + 733*s**2 - 1136*s - 239. Let r(n) = -21*g(n) - 2*l(n). Find the value of n + m, where n/m is the second largest root of r(i) = 0 in its simplest form.

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


[User]
If -729*x - 92772*x**3 + 324 - 6660*x**2 + 993*x + 423*x + 2229*x - 125120*x**4 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let q(i) be the second derivative of 3069*i**6/5 + 56667*i**5/20 + 41123*i**4/12 + 1801*i**3 + 468*i**2 + 663*i. Let q(g) = 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(w) be the third derivative of 4125*w**7/7 + 3485*w**6/24 - 12437*w**5/12 + 785*w**4/4 + 300*w**3 + 1474*w**2. Find the value of n + m, where n/m is the second largest root of f(k) = 0 in its simplest form.

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


[User]
If -16 - 11404*i**3 + 1126 + 2310 - 11318*i**3 + 11760*i**4 + 8763*i - 16665*i**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let g = 25095 - 13153. Express the second largest root of -42084*y + 5616 - g*y**4 + 34135*y**4 + 15292*y**4 - 115689*y**3 + 110316*y**2 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let s(f) be the first derivative of -18018*f**5/19 - 602435*f**4/38 + 384620*f**3/19 + 482840*f**2/19 + 153600*f/19 - 320. Let s(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]
Suppose -6*t + 1094 = 206. Let 3046*r**2 - 158*r - 8190*r**4 - t*r + 346*r**3 - 216 + 200*r**2 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Let u(d) = -700*d**4 + 2460*d**3 - 2531*d**2 + 843*d - 84. Let z(v) = 7700*v**4 - 27060*v**3 + 27840*v**2 - 9275*v + 925. Let t(x) = -x - 68. Let g be t(-3). Let j(s) = g*u(s) - 6*z(s). Express the second largest root of j(w) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let y(u) be the third derivative of 0*u + 113*u**2 + 21329/300*u**5 + 2261/20*u**4 - 14*u**7 + 0 + 147/2*u**3 - 119/30*u**6. Let y(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]
Let b(g) = 4820*g + 43384. Let l be b(-9). Express the second largest root of -243 - 648/5*n - 68607/5*n**l + 8712/5*n**3 + 21438/5*n**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]
If 6732*c**4 + 271596*c**2 - 28123*c**3 - 218079*c - 3058504 + 2978314 - 17204*c**4 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let 3825*k**4 + 770*k**3 - 610*k - 21760/9*k**2 + 175 = 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]
Find the value of n + m, where n/m is the second largest root of 11904 - 34222*n**3 - 5036*n**2 + 35377*n**2 + 87*n**2 - 28750*n**3 - 12936*n**4 + 56368*n = 0 in its simplest form.

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


[User]
Let m(f) be the first derivative of -16335*f**5/14 + 105699*f**4/56 - 11555*f**3/14 + 477*f**2/28 + 54*f - 1793. Let m(o) = 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 -2772 + 17418*k**3 - 3500*k**4 - 1629*k + 10323*k**2 - 12318*k**3 - 1708*k**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]
For the polynomial -3270 + 7944*p + 2821*p**4 - 6853*p**4 - 591 - 5584*p**3 + 8933*p**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 405/8 + 1881*w**2 + 2619/4*w - 34125/8*w**4 - 4035/4*w**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 p(v) be the second derivative of 4928*v**6/5 - 1929*v**5/20 - 2931*v**4/4 + 93*v**3/2 + 639*v**2/2 + 20*v - 1. Let n(x) = 14784*x**4 - 964*x**3 - 4395*x**2 + 139*x + 320. Let c(g) = -9*n(g) + 4*p(g). Express the second largest root of c(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]
Express the second largest root of 2626*o - 39985*o**3 - 567 + 15379*o**4 + 1324*o + 14635*o**3 - 1775*o**2 + 371*o**2 - 8*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]
If 17930*c**2 - 1529*c**3 - 1399 - 806 - 11025*c + 32640*c**4 + 61689*c**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 y(o) be the third derivative of -325*o**8/1064 - 435*o**7/1064 + 45*o**6/152 + 351*o**5/760 - 81*o**4/152 - 253*o**3/6 - 222*o**2. Let x(t) be the first derivative of y(t). For the polynomial x(m), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let h(o) = 10778*o**4 + 30970*o**3 + 31058*o**2 + 13174*o + 2022. Let w(x) = x**4 - x**3 + x**2 + x - 3. Let v(l) = -h(l) - 2*w(l). Let v(f) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Suppose -5*l - 266 = -306. Express the second largest root of -99 - 111 - l*n + 2781*n**2 - 1 - 29 - 916*n**3 - 4620*n**4 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Find the value of n + m, where n/m is the second largest root of 1728/11*l - 9399/11*l**3 + 567/22 - 14280/11*l**4 + 2151/22*l**2 = 0 in its simplest form.

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


[User]
For -1728 - 79044*t**2 + 2008*t**4 - 19149*t - 921*t - 23521*t**4 - 4227*t**4 - 112202*t**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 p(c) = -51565*c**4 + 75734*c**3 - 19195*c**2 - 13582*c + 5408. Let d(b) = 17187*b**4 - 25245*b**3 + 6399*b**2 + 4527*b - 1803. Let z(i) = 8*d(i) + 3*p(i). Find the value of n + m, where n/m is the second largest root of z(w) = 0 in its simplest form.

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


[User]
Let o(l) be the first derivative of -3080*l**6/3 - 689*l**5/2 + 2985*l**4/4 + 225*l**3/2 - 270*l**2 - 53*l - 63. Let b(a) be the first derivative of o(a). For b(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) be the first derivative of 2800*x**5 - 20175*x**4/4 + 2655*x**3 + 135*x**2/2 - 405*x + 1561. For the polynomial a(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 i(t) = 6160*t**2 - 4*t - 8. Let o be i(-2). Let 14 + 298 + 12 - 2376*y - o*y**4 + 2700*y**2 + 12792*y**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(c) be the third derivative of 21*c**2 + 520/21*c**7 + 561/5*c**5 - 333/4*c**4 - 979/12*c**6 + 36*c**3 + 2*c + 0. For w(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]
Suppose -12 = 279*y - 285*y. Express the second largest root of 6160*k**4 - 299*k**3 + 51 - 73*k**3 - 54*k**3 + 111 - 2322*k**y - 54*k = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let t be (-1042)/(-16) - (-21658)/(-784). For the polynomial -5775*a**4 - t*a + 1570*a**2 + 1495/6*a**3 - 90, 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 567/10 + 46950*b**3 + 45045/2*b**2 + 3348*b + 23250*b**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let y be 2 - 9736/(-55) - ((-5040)/(-231) - 21). For -7260*l**3 - 15400*l**4 + 1782*l**2 + y + 6831/5*l = 0, find the second largest root in simplified form n/m and return n + m.

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[User]
Let n(w) = 111982*w**4 + 26151*w**3 - 33057*w**2 - 4104*w + 2601. Let y(s) = 55992*s**4 + 13076*s**3 - 16528*s**2 - 2052*s + 1300. Let p(a) = -4*n(a) + 9*y(a). Suppose p(k) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Suppose 1701/23 - 13500/23*u**4 + 8505/23*u**2 + 10500/23*u**3 - 8802/23*u = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let u(d) be the second derivative of -256*d**6/3 + 2672*d**5/5 + 670*d**4 - 501*d**3/2 - 540*d**2 + 4012*d. Suppose u(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 m(v) be the second derivative of 315*v**6 + 16509*v**5/4 + 71513*v**4/12 + 3420*v**3 + 936*v**2 + 18*v + 34. Express the second largest root of m(n) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let g be (14/(-140))/((-11)/(66825/10)). Suppose -1050*w**4 + g - 4293/8*w**2 - 6435/4*w**3 + 1053/8*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]
If -9747/7*y + 108000/7*y**4 + 103500/7*y**3 + 4212/7 - 8280*y**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let c = 167667193/119288 - -6803/9176. For the polynomial -3546/13*m**2 + 2538/13*m + 810/13 - 15120/13*m**4 - c*m**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 p(h) be the first derivative of -2706*h**5 + 1030207*h**4/28 + 112463*h**3 + 218817*h**2/14 - 36531*h + 9685. 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 y(r) = 18816*r**4 - 199301*r**3 + 497950*r**2 - 249675*r + 30594. Let c(w) = -94080*w**4 + 996504*w**3 - 2489748*w**2 + 1248372*w - 152968. Let b(s) = -3*c(s) - 16*y(s). Find the value of n + m, where n/m is the second largest root of b(f) = 0 in its simplest form.

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


[User]
Let g(k) = -16339*k**4 - 22143*k**3 - 6041*k**2 + 1643*k + 540. Let v(c) = -16338*c**4 - 22143*c**3 - 6042*c**2 + 1644*c + 540. Let b(o) = -3*g(o) + 4*v(o). Express the second largest root of b(u) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let t be (-243)/((-1 + -65)/((-3)/2))*(-269760)/2810. For the polynomial -1296/11 - 1512*p**3 + t*p - 2304/11*p**2 + 15680/11*p**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
For the polynomial 5790*y + 846/5*y**3 - 2520 - 4752*y**4 + 70089/5*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 b(f) be the first derivative of -4032/5*f**5 - 4663/3*f**3 + 672*f**2 - 295 - 144*f + 1780*f**4. For the polynomial b(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 p(b) be the third derivative of 45/4*b**3 + 0 - 1001/24*b**6 + 108*b**2 - 3/8*b**5 + 75/4*b**4 + 0*b - 2420/63*b**7. For p(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 b(w) = -w**3 - 103*w**2 + 4489*w + 138. Let d be b(-136). Suppose 81/2*a + 243/20 - 528*a**4 - 2349/20*a**d - 2844/5*a**3 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let n(y) be the third derivative of 4000*y**7/21 - 775*y**6/3 - 175*y**5/2 + 1515*y**4/8 + 225*y**3/2 - 452*y**2. Suppose n(s) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let a(v) be the first derivative of 2 + 63*v**3 + 1605/4*v**4 + 280*v**5 - 297/2*v**2 - 81*v. If a(b) = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let m(q) be the third derivative of 128/45*q**7 - 21*q**2 + 0*q + 64/75*q**6 - 2 + 18/5*q**3 - 3/5*q**4 - 99/25*q**5. Find the value of n + m, where n/m is the second largest root of m(v) = 0 in its simplest form.

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


[User]
Let m(x) = 4760*x**4 + 11559*x**3 + 5469*x**2 + 27*x - 243. Let d(h) = -15 - 13 + 43 - 15 - h**3 - h**2. Let k(f) = -6*d(f) - m(f). For the polynomial k(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]
For the polynomial 1368/5 + 10164/5*l**4 + 2692/5*l**2 + 7788/5*l - 73876/15*l**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]
Suppose -720 - 195696*s**4 + 3732*s - 19072*s**3 - 182*s**2 + 217584*s**4 - 576*s**2 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let u(c) = -1162752*c**4 + 360652*c**3 + 138724*c**2 - 52336*c + 2912. Let a(r) = 232550*r**4 - 72130*r**3 - 27745*r**2 + 10467*r - 582. Let w(m) = -16*a(m) - 3*u(m). Suppose w(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 m(n) = 117030*n**4 + 188040*n**3 + 108415*n**2 + 26855*n + 2440. Let k(d) = d**4 - 3*d**3 - d**2 + d - 1. Let u(c) = 10*k(c) + m(c). Let u(x) = 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 v be ((-15903)/(-10) - 12/40)/(52/65). Let -3500/3*s**4 - 135/4 - v*s**3 - 675/2*s - 4965/4*s**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 i(h) be the first derivative of -1176/5*h**5 - 35 - 243/5*h - 2439/5*h**3 - 10773/20*h**4 - 2187/10*h**2. For i(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 z(f) = -10448*f**4 + 18986*f**3 + 19167*f**2 + 5320*f + 465. Let j(s) = -2*s**4 - s**3 - s**2 - s + 3. Let c(q) = -2*j(q) - 2*z(q). Suppose c(b) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
For the polynomial -1845*h**3 - 22464/5 - 94392/5*h - 105558/5*h**2 + 2835*h**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let r(i) = 3*i**3 - 310*i**2 + 129*i - 2674. Let d be r(103). If 30800/13*v**d + 44490/13*v**3 - 6345/13*v + 7425/13*v**2 - 1620/13 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let d(b) be the first derivative of 3168*b**5 - 4725*b**4/2 - 16311*b**3/5 + 13797*b**2/5 - 648*b - 2004. If d(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 d(x) be the second derivative of -590*x**4 - 225*x**6 + 872*x**2 - 59*x + 3979*x**4 + 2544*x**3 - 755*x**6 - 43*x + 1057*x**5 - 8*x**2. Let d(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 d(t) = 12796*t**4 - 1911*t**3 - 2825*t**2 + 233*t + 145. Let o(p) = 6398*p**4 - 956*p**3 - 1412*p**2 + 116*p + 73. Let u(a) = 6*d(a) - 13*o(a). Let r(v) = -31989*v**4 + 4811*v**3 + 7031*v**2 - 551*v - 394. Let k(m) = -2*r(m) + 11*u(m). For the polynomial k(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 c(k) be the first derivative of -18711*k**5 - 36315*k**4/2 + 2360*k**3 + 8240*k**2 + 3200*k + 47. For c(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 -2352*u**4 + 3267/5*u**2 - 4914/5*u**3 + 1944/5*u + 243/5 = 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 n(c) be the second derivative of -243/2*c**2 + 11264/5*c**6 + 2*c + 8064/5*c**5 - 783/2*c**3 - 11 - 162*c**4. For the polynomial n(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]
Find the value of n + m, where n/m is the second largest root of 7323/8*c**2 + 59115/8*c**3 - 7425/8 + 3675/4*c**4 - 27675/8*c = 0 in its simplest form.

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


[User]
If 32940/23*y + 69066/23*y**2 - 73920/23*y**4 + 3402/23 - 6648/23*y**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 z(m) = 252000*m**4 + 13445*m**3 - 63180*m**2 - 1215*m + 3535. Let j(y) be the third derivative of -400*y**7/3 - 249*y**6/20 + 117*y**5 + 45*y**4/8 - 131*y**3/2 - 93*y**2. Let b(d) = 55*j(d) + 6*z(d). Find the value of n + m, where n/m is the second largest root of b(i) = 0 in its simplest form.

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


[User]
Let y(s) be the first derivative of -29040/7*s**5 + 7 + 1215/7*s + 6435/2*s**4 - 4050/7*s**2 - 135/7*s**3. Find the value of n + m, where n/m is the second largest root of y(q) = 0 in its simplest form.

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


[User]
Express the second largest root of -2079/16 - 2223/16*j - 26865/16*j**3 + 975/2*j**4 + 22791/16*j**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 72501/8*o**4 + 9477/16*o**2 - 1377/16*o + 80613/16*o**3 - 243/16 = 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 c(i) = 2*i**3 + 50*i**2 + 282*i - 92. Let b be c(-16). If 1296/23*s**2 - 486/23 - 8820/23*s**3 + 1620/23*s + 7350/23*s**b = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Suppose -378 + 45619/8*r**4 + 8085/8*r**2 + 6860*r**3 - 1260*r = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let s(y) = -32169*y**4 - 2774*y**3 + 12678*y**2 + 528*y - 669. Suppose 18*o + 66 = -42. Let u(x) = -450365*x**4 - 38835*x**3 + 177490*x**2 + 7390*x - 9365. Let v(n) = o*u(n) + 85*s(n). If v(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 x(n) be the third derivative of -8*n**10/675 + 268*n**9/12285 + 17*n**8/21840 - 67*n**7/1820 + 3*n**6/65 + n**5/5 - 23*n**2. Let h(q) be the third derivative of x(q). Find the value of n + m, where n/m is the second largest root of h(m) = 0 in its simplest form.

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


[User]
Let l be 4873 + 13/(91/(-14)). Express the second largest root of -797*r - 3028*r - l*r**2 - 5141*r**2 + 1620 - 683*r**2 + 24640*r**4 + 15760*r**3 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Suppose 55440*o**4 + 4599/5*o - 97111/5*o**3 + 189 - 8589*o**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 d(x) = 5003*x**4 - 17956*x**3 + 19676*x**2 - 6804*x + 729. Let w(g) = 20011*g**4 - 71820*g**3 + 78705*g**2 - 27216*g + 2916. Let y(q) = 9*d(q) - 2*w(q). For the polynomial y(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 a(q) be the third derivative of -198/17*q**3 + 0 - 89*q**2 + 0*q - 399/34*q**4 + 4693/510*q**6 + 371/85*q**5 - 176/51*q**7. Suppose a(g) = 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(m) be the third derivative of 1267/570*m**6 + 388/95*m**5 + 112/285*m**7 + 36/19*m**3 + 141/38*m**4 + 0 + 0*m + 211*m**2. If z(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 i(r) be the first derivative of 14014*r**5/3 - 10829*r**4/2 - 201877*r**3/18 - 11739*r**2/2 - 2535*r/2 + 1980. Express the second largest root of i(g) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
For the polynomial -4560*r**4 + 42918/11*r**3 + 648/11 + 3708/11*r**2 - 5562/11*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]
Find the value of n + m, where n/m is the second largest root of -4459/10*r**3 + 3087*r**4 + 819/10*r + 378/5 - 4893/5*r**2 = 0 in its simplest form.

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


[User]
Suppose 18629*d**2 + 34346*d**4 + 922*d**4 - 2290 - 317760*d**3 + 42200*d + 10492*d**4 + 72016*d**2 - 10430 = 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 b(g) be the first derivative of -6050/3*g**2 + 20975/27*g**3 + 800*g - 54 + 33625/12*g**4 - 22750/9*g**5. Find the value of n + m, where n/m is the second largest root of b(p) = 0 in its simplest form.

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


[User]
Let z(x) be the third derivative of 9*x**8/16 - 1993*x**7/2240 - 503*x**6/960 + 9*x**5/4 - 9*x**4/4 - 7*x**3/6 + 26*x**2 - x. Let d(w) be the first derivative of z(w). Express the second largest root of d(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 w(z) = -85800*z**4 + 76028*z**3 + 35822*z**2 - 6870*z - 2544. Let a(s) = -1526 - 815*s**3 + 46432*s**3 - 51480*s**4 - 4122*s + 15862*s**2 + 5631*s**2. Let t(k) = -12*a(k) + 7*w(k). Let t(c) = 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 -324/5 + 1872/5*q**2 - 2133/5*q + 5667*q**3 + 6930*q**4 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
Express the second largest root of -630*p**2 + 17160/7*p**4 + 11379/7*p**3 - 4077/7*p - 648/7 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Suppose 5*d + 3539 = 8*d + j, 0 = -2*d - 4*j + 2376. For the polynomial 29 + d*l**4 + 183*l**4 - 68*l**4 + 2575*l**3 - 137 + 457*l**4 - 189*l + 900*l**2, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let w(n) be the third derivative of -699/10*n**5 + 0*n**4 + 0*n + 0 + 63/5*n**6 - 224*n**2 + 27*n**3 + 308/3*n**7. Express the second largest root of w(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 q = 904426374/101 - 9948515586/1111. For q - 14760/11*f + 22950/11*f**4 + 44058/11*f**2 - 53745/11*f**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 w(h) be the third derivative of -442*h**7/3 + 14419*h**6/60 - 901*h**5/15 - 108*h**4 + 96*h**3 - 2*h**2 + 404*h - 3. For w(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 j(m) be the second derivative of 90*m**7/23 - 275*m**6/46 - 267*m**5/115 + 495*m**4/46 - 216*m**3/23 - 231*m**2/2 + 11*m + 1. Let r(s) be the first derivative of j(s). 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]
Let r(f) = -147940*f**4 + 185420*f**3 + 119415*f**2 - 2045*f - 4840. Let z(j) = -49315*j**4 + 61807*j**3 + 39804*j**2 - 682*j - 1613. Let t(q) = 7*r(q) - 20*z(q). If t(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 b(i) be the second derivative of -143*i**7/28 + 453*i**6/35 - 2327*i**5/280 - 153*i**4/28 + 72*i**3/7 - 27*i**2/2 - 6*i - 1. Let g(j) be the first derivative of b(j). If g(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 m(d) be the first derivative of -38220*d**5/11 - 2905*d**4 + 7028*d**3/11 + 11214*d**2/11 + 3024*d/11 + 294. Let m(g) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Let x(y) be the first derivative of -2340*y**2 + 3815/2*y**4 - 2525*y**3 - 9 + 3920*y**5 - 675*y. For x(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 m = -34652 + 34688. For the polynomial 120*v - 348*v**2 - 14080/9*v**4 - 5056/3*v**3 + m, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let z(c) = -c**4 + 5*c**2 - 1. Let i(x) = 4502*x**4 + 8608*x**3 + 2392*x**2 - 1620*x - 572. Let l(w) = -2*i(w) - 44*z(w). If l(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]
If 29681*q**4 + 2627 + 45972*q**3 - 3463*q**2 + 733 + 19823*q**4 - 14465*q + 2569*q - 12197*q**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Find the value of n + m, where n/m is the second largest root of -126*v**2 + 11670*v**4 - 17424*v**3 + 416*v + 880*v - 162 + 19306*v**4 = 0 in its simplest form.

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[User]
Let w(k) = 1010*k**4 + 2180*k**3 + 1750*k**2 + 621*k + 81. Let b(r) = 1012*r**4 + 2186*r**3 + 1744*r**2 + 616*r + 76. Let f(n) = 1012*n**4 + 2187*n**3 + 1743*n**2 + 615*n + 75. Let o(z) = -6*b(z) + 5*f(z). Let d(u) = 5*o(u) + 6*w(u). Let d(a) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
For the polynomial 17100*a**4 + 23931/8*a**2 - 1053/2 + 184545/4*a**3 - 30051/8*a, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let w(i) be the first derivative of -637*i**5 - 10423/8*i**4 - 8001/20*i**2 - 378/5*i + 8 - 5173/5*i**3. Express the second largest root of w(h) = 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(p) be the third derivative of 55*p**8/6 + 967*p**7/42 + 63*p**6/5 - 117*p**5/10 - 18*p**4 + 59*p**3/6 + 6*p**2 + 4. Let b(d) be the first derivative of n(d). If b(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]
Express the second largest root of 183*t + 3070*t**3 - 1760 - 14634*t**3 - 2688*t**4 + 3449*t + 8810*t**2 - 7014*t**4 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let b(s) be the third derivative of 275*s**8/96 + 475*s**7/84 + 269*s**6/192 - 57*s**5/16 - 225*s**4/64 - 149*s**3/6 - 106*s**2. Let d(z) be the first derivative of b(z). For d(q) = 0, find the second largest root in simplified form n/m and return n + m.

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


[User]
Let u(t) be the second derivative of -2288*t**7/15 + 1853*t**6/30 + 2333*t**5/15 - 32*t**4 - 96*t**3 - 12*t**2 - t - 6. Let z(w) be the first derivative of u(w). Express the second largest root of z(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 g(r) be the first derivative of 416*r**5 - 8083*r**4/9 + 20500*r**3/27 - 944*r**2/3 + 64*r + 406. If g(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]
For the polynomial 5602*k**2 + 4900*k**4 - 908*k**3 - 6453*k**3 + 5*k + 697*k - 630 - 3629*k**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 d be (-5)/((-135)/(-126))*(-762)/4. Express the second largest root of 551*o - 441*o**2 + 97*o - 81 + d*o**3 - 5659*o**3 + 6800*o**4 = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let d(c) be the second derivative of 71874*c**6/13 - 3769029*c**5/65 - 755700*c**4/13 - 146208*c**3/13 + 58752*c**2/13 - c - 530. For the polynomial d(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 u(p) be the second derivative of -605*p**6/2 + 1419*p**5/2 - 273*p**4/4 - 900*p**3 + 648*p**2 + 133*p. Express the second largest root of u(m) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let r(l) be the first derivative of 8624*l**5/5 - 8575*l**4/2 + 2076*l**3 + 1161*l**2 - 1080*l - 264. Express the second largest root of r(w) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let 10962*y**2 - 4891*y**4 - 50*y**3 + 1428 + 12181*y**3 + 601*y**4 - 9311*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 h(q) be the second derivative of -3773*q**6/3 + 6419*q**5/4 + 595*q**4/4 - 1965*q**3/2 + 945*q**2/2 - 43*q + 2. Let h(z) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
Express the second largest root of -12870*t**4 - 2899*t**2 + 21999*t**3 + 4104*t + 17296*t**2 + 4044*t**2 - 3744 - 14700*t = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let k(q) be the second derivative of 440*q**6/3 - 6093*q**5/2 + 21393*q**4/2 - 10737*q**3 + 4617*q**2 - 1584*q. Suppose k(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 g(r) be the third derivative of 13*r**2 - 243/38*r**3 - 435/76*r**6 + 0 + 189/38*r**4 - 40/19*r**7 + 1737/380*r**5 + r. Express the second largest root of g(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]
If -15379*m**4 - 155168/9*m - 433147/9*m**3 - 137852/3*m**2 - 6656/3 = 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]
Express the second largest root of -3410*i**2 + 103 + 371 + 17640*i**4 + 246 + 30288*i**2 - 7578*i - 37352*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 h = -372639 - -1869189/5. Suppose 14436/5*j**3 - h*j + 243/2 + 5805/2*j**2 - 12474*j**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let v(f) = f**4 - f**3 - f**2 - f. Let b(d) = 12317*d**4 - 16953*d**3 + 8661*d**2 - 1941*d + 162. Let o = -90 + 88. Let u(m) = o*b(m) - 6*v(m). Let u(t) = 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(h) be the first derivative of 0*h - 18 + 81/28*h**2 - 27/14*h**3 + 231/10*h**5 - 135/8*h**4. Suppose w(b) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let -1836*y + 6912*y**4 - 65428*y**3 + 185214 - 24336*y**2 - 58942*y**4 + 185401 - 370345 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
Let d(u) = 3*u**4 - u**3 - u**2 - 2*u + 1. Let m(s) be the first derivative of 11064*s**5/5 + 6797*s**4/2 - 5446*s**3/3 - 1153*s**2 + 694*s - 83. Let o(g) = -8*d(g) - m(g). Let o(v) = 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 y(q) = 113461 - 28048*q. Let c be y(4). Let 2214*i + 1512/5 - 4290*i**4 + 20127/5*i**2 - c*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 k(z) = -9000*z**4 - 15125*z**3 - 2397*z**2 + 5463*z + 2037. Let g(t) = 99000*t**4 + 166375*t**3 + 26365*t**2 - 60090*t - 22405. Let h(i) = 6*g(i) + 65*k(i). Express the second largest root of h(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]
Suppose -2130*v**2 + 11960/7*v - 25125/7*v**3 + 4800/7 + 17875/7*v**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Let z(r) be the second derivative of -23296*r**6/15 - 17832*r**5/5 - 2237*r**4 + 1103*r**3/3 + 780*r**2 + 9*r + 103. For the polynomial z(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 h(n) be the first derivative of -77*n**8/15 + 111*n**7/20 + 73*n**6/40 - 27*n**5/5 + 27*n**4/8 - 20*n**3/3 + 43. Let m(s) be the third derivative of h(s). Let m(d) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Let h(r) be the second derivative of 209*r**7/14 + 7839*r**6/280 + 45*r**5/4 - 81*r**4/8 - 81*r**3/7 - 10*r**2 + 30*r. Let x(f) be the first derivative of h(f). For x(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]
Find the value of n + m, where n/m is the second largest root of 6728*d**3 - 2349*d**2 + 381*d**2 + 540 + 29000*d**3 - 712*d - 47040*d**4 - 2564*d = 0 in its simplest form.

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


[User]
Let k(s) be the second derivative of -8192*s**7/875 + 2688*s**6/125 - 2592*s**5/125 + 54*s**4/5 - 81*s**3/25 - 60*s**2 - 40*s + 3. Let f(z) be the first derivative of k(z). Let f(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]
Express the second largest root of -3085 + 16494*g - 101959*g**2 - 10465*g**4 + 20358*g - 6475*g**4 - 1091 + 92972*g**3 - 1117*g**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 x(f) be the first derivative of 114 - 363*f**5 + 621/16*f**2 - 81/2*f + 735/4*f**3 - 4587/32*f**4. If x(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 g(f) be the first derivative of 663*f**6/2 - 33133*f**5/35 + 88757*f**4/84 - 4148*f**3/7 + 1224*f**2/7 + 19*f - 60. Let d(x) be the first derivative of g(x). For the polynomial d(m), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Let v(y) be the first derivative of -858*y**5 - 1008*y**4 + 130*y**3/11 + 2808*y**2/11 + 864*y/11 - 916. Let v(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 d(o) be the first derivative of -55*o**8/208 - 435*o**7/728 + 81*o**6/520 + 783*o**5/520 + 81*o**4/52 - 28*o**3/3 + 6. Let x(y) be the third derivative of d(y). For x(b) = 0, find the second largest root in simplified form n/m and return n + m.

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


[User]
Let w(y) be the third derivative of 0*y - 3077/16*y**4 - 76*y**2 + 69377/360*y**5 + 85*y**3 - 2431/21*y**7 + 0 + 1717/180*y**6. Express the second largest root of w(f) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let v = -212 - -216. Let -8896*x**2 - 17754*x**4 - 13389*x**2 + 3894*x**v + 840*x - 34500*x**3 + 2205 = 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 -7788*y - 72397*y**3 + 891 + 786*y + 4928*y**4 + 17823*y**2 + 55917*y**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 t(s) be the first derivative of 2931/4*s**4 - 243/2*s**2 + 2714*s**3 - 4914*s**5 - 43 - 540*s. Suppose t(n) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let f(d) = -7334*d**4 - 25313*d**3 - 29261*d**2 - 12736*d - 1612. Let c(l) = 4890*l**4 + 16875*l**3 + 19508*l**2 + 8491*l + 1075. Let n(h) = 8*c(h) + 5*f(h). Let n(k) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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


[User]
Let v(k) be the first derivative of -3762*k**5/5 + 4269*k**4/10 + 5081*k**3/10 - 747*k**2/10 - 108*k - 5010. If v(i) = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Suppose -33480/7 - 20520/7*u - 295275/7*u**3 + 83355/2*u**2 + 70125/14*u**4 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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


[User]
Suppose -6372/5*x**2 + 108 + 344*x**3 - 432/5*x + 2880*x**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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


[User]
Let l(y) be the first derivative of 30000*y**5/11 - 277875*y**4/22 + 6300*y**3/11 + 66015*y**2/11 + 14580*y/11 - 387. Find the value of n + m, where n/m is the second largest root of l(c) = 0 in its simplest form.

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


[User]
For the polynomial 13392*s - 66836*s**4 - 4464/5 + 575484/5*s**3 - 323237/5*s**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 42442*t**3 + 83537*t**3 - 37235*t + 19328*t**4 - 806*t**4 - 9451*t + 35637*t**2 - 10440 = 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 -864/7 + 3904/7*c**3 + 72*c - 168960/7*c**4 + 27096/7*c**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 l(d) be the third derivative of -819/220*d**5 + 315/44*d**4 + 0 + 189/22*d**3 + 30*d**2 + 2*d - 112/11*d**6 - 160/33*d**7. If l(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 o(v) be the third derivative of 11*v**8/14 + 8457*v**7/3640 + 297*v**6/104 + 999*v**5/520 + 81*v**4/104 - 32*v**3/3 - 26*v**2. Let y(a) be the first derivative of o(a). If y(z) = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Let f be 171/(224523/(-1010)) - (186/13)/(-3). Express the second largest root of -4875*p**f - 10975/6*p**3 + 1365*p**2 + 90 + 1485/2*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 j(l) be the first derivative of 121*l**8/12 + 2288*l**7/105 + 581*l**6/90 - 104*l**5/5 - 24*l**4 + 206*l**3/3 - 256. Let c(m) be the third derivative of j(m). Express the second largest root of c(w) = 0 as n/m where n and m are coprime and calculate n + m.

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


[User]
Let i(o) = -6*o**3 - 160*o**2 - 15*o - 1859. Let t be i(-27). Suppose 4576*r**t + 4300*r**3 - 540/11 - 2484/11*r + 7308/11*r**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]
For the polynomial 185289*w**3 + 78359*w**2 + 256813*w**2 + 179035*w**3 + 440331*w**4 + 11040 + 106376*w - 392283*w**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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


[User]
Find the value of n + m, where n/m is the second largest root of 18858/5*l**2 - 3185*l**4 - 504*l - 945 + 1400*l**3 = 0 in its simplest form.

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


[User]
Let b(q) = -q**4 - 2*q**3 - 3*q**2 + 1. Let t(p) = 11472*p**4 - 14776*p**3 + 4922*p**2 + 120*p - 141. Let d(r) = -3*b(r) + t(r). Suppose d(u) = 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(h) be the first derivative of 21 + 891/10*h**2 + 1210*h**5 + 891/10*h - 1023/2*h**3 - 495*h**4. Let p(v) = 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 b(k) be the second derivative of -675*k**6 - 11745*k**5/4 - 16245*k**4/4 - 749*k**3 + 2940*k**2 - 15*k - 4. If b(s) = 0, what is n + m where n/m is the second largest root in simplified form?

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


[User]
Express the second largest root of 1690 + 33600*v**4 - 2830*v + 1586 + 35440*v**3 + 1604*v**2 - 15460*v**2 - 8030*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 67093*g**3 - 14963*g**2 + 2078 - 4334*g**2 - 638 - 2027*g + 32955*g**4 - 3765*g**2 - 2869*g = 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 b(d) be the third derivative of 27*d**3 + 88/3*d**7 + 0*d - 92*d**2 + 0 - 307/20*d**6 + 99/8*d**4 - 639/20*d**5. For b(l) = 0, find the second largest root in simplified form n/m and return n + m.

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


[User]
Suppose -45 = 2*k - 7*p, k + 66*p - 65*p - 9 = 0. If -6175*j**4 - 6705/8*j**k + 48565/8*j**3 - 2295/4*j + 135 = 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 93 - 83 + 2286*u - 1974*u**3 + 120 - 9000*u**4 + 140 - 4376*u**3 + 2490*u**2 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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


[User]
Let a be ((-2)/(-1) + 53)*1. Let k(c) = -330805*c**4 + 212680*c**3 + 136810*c**2 - 51840*c - 19385. Let o(f) = 12252*f**4 - 7877*f**3 - 5067*f**2 + 1920*f + 718. Let b(m) = a*o(m) + 2*k(m). If b(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]
If 1658*w**4 + 48872*w**2 + 45598*w**2 + 14352 + 4516*w**4 - 16252*w**2 - 60350*w - 38906*w**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]
Express the second largest root of 398110/9*x**2 + 13650*x**4 + 16650*x + 134770/3*x**3 + 2000 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let 78806*b**4 + 54443*b**3 - 16920*b - 2880 + 31312*b**3 - 2382*b**2 - 7348*b**2 + 44044*b**4 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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[User]
Let r(y) be the first derivative of 54*y + 11367/40*y**4 - 208*y**3 - 1611/20*y**2 + 12012/25*y**5 - 28. Suppose r(g) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Let h(f) be the second derivative of 0 - 1089/5*f**5 - 11011/50*f**6 - 27/2*f**4 + 243/10*f**2 + 54*f**3 + 26*f. Find the value of n + m, where n/m is the second largest root of h(a) = 0 in its simplest form.

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[User]
Let d(i) be the third derivative of -16 + 117/8*i**3 - 1305/128*i**4 + 27/14*i**7 + 0*i - 3*i**2 + 2103/320*i**6 - 1729/320*i**5. Let d(c) = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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[User]
Let f = 38425 - 26310. For the polynomial 13913*q**3 - f*q**3 - 21276*q**2 - 34963*q**3 - 5808*q - 576 - 18150*q**4, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Let h(k) be the second derivative of 275*k**6/7 + 765*k**5/14 + 675*k**4/56 - 27*k**3/2 - 243*k**2/28 + k + 164. If h(z) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Suppose 48 = 8*n + 16*n. Express the second largest root of 28662*q**4 + 810*q + 8827*q**4 + 324 - 309*q**4 - 6768*q**n - 9594*q**3 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let t(a) = -84*a**2 + 933*a - 95. Let k be t(11). Express the second largest root of -252*b**3 - 6006*b**k + 324/7*b - 486/7 + 10368/7*b**2 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let u(b) be the second derivative of -24*b**8/7 - 382*b**7/35 - 329*b**6/45 + 23*b**5/2 + 75*b**4/4 + 6*b**3 - 5*b. Let z(n) be the second derivative of u(n). Express the second largest root of z(o) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let u(r) = -10643*r**4 + 25758*r**3 - 2491*r**2 - 5344*r + 1084. Let w(x) = 10641*x**4 - 25754*x**3 + 2490*x**2 + 5343*x - 1086. Let n(v) = 3*u(v) + 2*w(v). If n(b) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let x(c) = -40247*c**4 - 49198*c**3 - 7695*c**2 + 7791*c + 2025. Let m(k) = -k**4 - 9*k**3 - 2*k. Let q(j) = 3*m(j) + x(j). Find the value of n + m, where n/m is the second largest root of q(p) = 0 in its simplest form.

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[User]
Let l(t) = t + 2. Let w be l(2). Suppose -196*i**w - 509*i**3 - 5804*i**4 + 3465*i**2 + 91 - 1141*i**3 + 351*i - 415 = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Let s(v) = 422*v**5 - 13*v**4 - 477*v**3 + 324*v**2 - 79*v + 32. Let c(h) = -845*h**5 + 25*h**4 + 954*h**3 - 648*h**2 + 157*h - 65. Let w(u) = 2*c(u) + 5*s(u). Let r(p) be the first derivative of w(p). Find the value of n + m, where n/m is the second largest root of r(z) = 0 in its simplest form.

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[User]
Let r be 485 - (-4 - 2 - 2/(-1)). If -19250*s**4 + 7756*s**2 - 720 - 1200*s + 2853*s**3 + 5522*s**3 + r*s**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let l(h) be the second derivative of 440*h**7/21 - 395*h**6/12 - 139*h**5/10 + 237*h**4/4 - 45*h**3 - 4*h**2 - 68*h. Let m(s) be the first derivative of l(s). Suppose m(w) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
If -2175 - 114102*m + 340011*m**2 + 15783 + 36720*m**4 - 313266*m**3 - 20196*m**2 = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let k(d) be the first derivative of 429*d**8/56 + 3491*d**7/280 - 301*d**6/30 - 1161*d**5/40 - 45*d**4/2 - 13*d**3/3 - 48. Let a(t) be the third derivative of k(t). If a(p) = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Let n(c) be the second derivative of -7744*c**6/15 - 1056*c**5/5 + 5569*c**4/6 + 99*c**3 - 630*c**2 - 6674*c. Suppose n(m) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let 83775/17*a**2 + 11076*a**3 + 15786/17*a + 1080/17 + 8619*a**4 = 0. Find the second largest root in the form of n/m where n and m are coprime to each other. Return n + m.

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[User]
Let z(f) be the third derivative of 55*f**10/2646 - 265*f**9/5292 + 47*f**8/2352 + 53*f**7/980 - 3*f**6/35 + 7*f**5/30 + 33*f**2. Let a(y) be the third derivative of z(y). Let a(x) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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[User]
Let n(k) be the third derivative of 68*k**7/3 + 10343*k**6/120 - 689*k**5/5 + 129*k**4/8 + 63*k**3 + 177*k**2. Find the value of n + m, where n/m is the second largest root of n(v) = 0 in its simplest form.

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[User]
Let g(j) be the first derivative of -43 - 243/8*j + 945/8*j**3 + 567/16*j**2 - 3519/32*j**4 - 231*j**5. Find the value of n + m, where n/m is the second largest root of g(t) = 0 in its simplest form.

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[User]
Let d(x) be the first derivative of 3344*x**5 - 22479*x**4/4 + 441*x**3 + 1080*x**2 - 324*x + 1380. For the polynomial d(h), find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Let t(n) be the second derivative of 160*n**6/3 - 226*n**5/3 + 15*n**4 + 114*n**3/5 - 72*n**2/5 - 4*n + 3. Express the second largest root of t(i) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Express the second largest root of -217020/19*i**3 + 88296/19*i**2 + 15120/19 + 70200/19*i**4 + 98316/19*i = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let 1080 - 5163*g**2 + 8334*g**4 + 75171*g**3 + 5631*g**4 + 882*g - 2520*g**2 - 78195*g**3 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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[User]
Let b(y) be the third derivative of 0 - 6*y**3 + 242/45*y**6 - 2*y**4 - 18*y**2 - 2662/135*y**7 + 0*y + 66/5*y**5. Suppose b(a) = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let p(x) = -112311*x**4 + 101119*x**3 - 3321*x**2 - 14463*x + 2601. Let k(a) = 56156*a**4 - 50560*a**3 + 1660*a**2 + 7232*a - 1300. Let d(t) = -7*k(t) - 4*p(t). Let j(r) = -18717*r**4 + 16852*r**3 - 555*r**2 - 2409*r + 435. Let h(v) = 3*d(v) + 8*j(v). Suppose h(u) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Let i(r) = -43125*r**4 - 34211*r**3 - 859*r**2 + 4531*r + 869. Let x(q) = 2266*q + 434 - 6455*q**4 - 15107*q**4 - 11434*q**3 - 5672*q**3 - 430*q**2. Let g(d) = -2*i(d) + 5*x(d). Let g(z) = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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[User]
Express the second largest root of 58707*g**2 - 266712*g**3 - 14288*g**4 + 15384*g - 7128 - 44617*g**4 + 15774*g = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Express the second largest root of -2250*x**4 - 758 - 38*x**2 + 893 + 893*x**3 - 3018*x**3 + 657*x + 293*x**2 = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Suppose 1048959/23*q - 164160/23 - 24843/23*q**4 - 1359357/23*q**2 - 443079/23*q**3 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let i(j) = 2 - 5*j. Let u be i(0). Find the value of n + m, where n/m is the second largest root of -28*p - 521*p - 108 + 3910*p**3 - 16*p**2 + 4400*p**4 + 163*p**u = 0 in its simplest form.

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[User]
Let n(w) be the first derivative of 700*w**5 - 850*w**4 - 5500*w**3/3 + 3564*w**2 - 2016*w + 1599. Express the second largest root of n(c) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let x(s) be the second derivative of 216*s**6/7 + 2277*s**5/10 + 247*s**4/4 - 3586*s**3/7 - 1035*s**2/2 + 179*s + 2. Let x(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.

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[User]
Let q be (138/(-18))/23*-12. Suppose 4050/13*v**2 + 1215/13 + 18000/13*v**3 - 20625/13*v**q - 6480/13*v = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Suppose -1642 + 1571*p**2 - 5112*p + 51822*p**3 + 202 + 4607*p**2 + 3750*p**2 + 43472*p**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let n = 87743 + -87741. For the polynomial 375*f + 1041/11*f**n - 12558/11*f**3 - 11760/11*f**4 + 900/11, find the second largest root in the form n/m where n and m are coprime integers. What is n + m?

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[User]
Let u(g) be the second derivative of 5481*g**6/5 + 7299*g**5/20 - 2111*g**4/3 - 327*g**3/2 + 90*g**2 - 5834*g. Express the second largest root of u(d) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let s be (2 + -6)/(-5 + 148172/29636). Suppose -5863*x**3 + 263*x**3 - 4738*x**2 - s*x**3 + 226*x**2 + 432 + 1958*x**3 + 1332*x - 15400*x**4 = 0. Express the second largest root as n/m where n and m are coprime and return n + m.

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[User]
Let v(h) be the second derivative of 715*h**7/42 - 171*h**6/4 + 1591*h**5/60 + 15*h**4 - 24*h**3 - 26*h**2 - 33*h. Let l(b) be the first derivative of v(b). Suppose l(a) = 0. If the second largest root can be written as n/m where n and m are coprime, what is n + m?

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[User]
Let c(z) be the third derivative of 2080*z**7/21 + 105*z**6 - 6*z**5/5 - 189*z**4/4 - 27*z**3 - 123*z**2. Express the second largest root of c(g) = 0 as n/m where n and m are coprime and calculate n + m.

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[User]
Let a be (30/25)/((-180)/(-300)). If 3699/20*x - 2871/10*x**a - 192*x**3 - 567/20 + 480*x**4 = 0, what is n + m where n/m is the second largest root in simplified form?

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[User]
Find the value of n + m, where n/m is the second largest root of -157216/9*q**2 - 640 + 563200/9*q**4 - 20768/3*q + 13760*q**3 = 0 in its simplest form.

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[User]
Suppose -72 = 147*f + 140*f - 311*f. Let -27*m + 981*m**2 + 705/7*m**f - 324/7 - 3861*m**4 = 0. Calculate the second largest root as n/m where n and m are coprime integers. What is n + m?

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[User]
Let y(n) be the first derivative of 1664*n**5 + 1872*n**4 + 19 - 1053/5*n + 546/5*n**3 - 1053/2*n**2. For y(w) = 0, find the second largest root in simplified form n/m and return n + m.

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