Let `alpha,beta,gamma` be the roots of `(x-a) (x-b) (x-c) = d, d != 0`, then the roots of the equation `(x-alpha)(x-beta)(x-gamma) + d =0` are `:`

Let alpha , beta be the roots of the equation (x-a) (x-b) = c , cne 0 , then find the roots of the equation (x - alpha) (x -beta) + c = 0

If alpha and beta be the roots of the equation (x-a)(x-b)=c and c!=0 ,then roots of the equation (x-alpha)(x-beta)+c=0 are

Let alpha,beta be the roots of the equation (x-a)(x-b)=c,c!=0 Then the roots of the equation (x-alpha)(x-beta)+c=0 are a,c (b) b,ca,b(d)a+c,b+c

If alpha, beta, gamma be the roots of x^(3) + a^(3) = 0 (a in R) , then the number of equation(s) whose roots are ((alpha)/(beta))^(2) and ((alpha)/(gamma))^(2) , is

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

Let alpha,beta,gamma be the complex roots of x^(3)-1=0 then,alpha+beta+gamma is equal to

If alpha, beta, gamma are the roots of the equation x^(3) + x + 1 = 0 , then the value of alpha^(3) + beta^(3) + gamma^(3) , is