" 12.If "y=1+(alpha)/(((1)/(x)-alpha))+(beta/x)/(((1)/(x)-alpha)((1)/(x)-beta))+(gamma/x^(2))/(((1)/(x)-alpha)((1)/(x)-beta)((1)/(x)-gamma))," then "(dy)/(dx)" is : "

If y=1+(alpha)/(((a)/(x)-alpha))+(beta/x)/(((1)/(x)-1)((1)/(x)-beta))+(gamma/x^(2))/(((1)/(x)-alpha)((1)/(x)-beta)((1)/(x)-gamma)) find (dy)/(dx)

If y=1+alpha/((1/x-alpha))+(beta//x)/((1/x-alpha)(1/x-beta))+(gamma//x^2)/((1/x-alpha)(1/x-beta)(1/x-gamma)), find (dy)/(dx)

If y=1+alpha/((1/x-alpha))+(beta//x)/((1/x-alpha)(1/x-beta))+(gamma//x^2)/((1/x-alpha)(1/x-beta)(1/x-gamma)), find (dy)/(dx)

If y=1/(1+x^(beta-alpha)+x^(gamma-alpha))+1/(1+x^(alpha-beta)+x^(gamma-beta))+1/(1+x^(alpha-gamma)+x^(beta-gamma)), then (dy)/(dx) is equal to-

If 0

Let alpha,beta,gamma be the roots of x^(3)+x+10=0 and alpha_(1)=(alpha+beta)/(gamma^(2)),beta_(1)=(beta+gamma)/(alpha^(2)),gamma_(1)=(gamma+alpha)/(beta^(2)) . Then, the value of (alpha_(1)^(3)+beta_(1)^(3)+gamma_(1)^(3))-(1)/(10)(alpha_(1)^(2)+beta_(1)^(2)+gamma_(1)^(2)) is

If alpha, beta , gamma are roots of x^(3) + 2x^(2) - 1 = 0 then (1)/(alpha) + (1)/(beta) + (1)/(gamma ) =

alpha,beta, gamma roots of 4x^(3)+8x^(2)-x-2=0 then value of (4(alpha+1)(beta+1)(gamma+1))/(alpha beta gamma)