If `alpha,beta,gamma` are the roots of `x^(3)+p_(1)x^(2)+p_(2)x+p_(3)=0` Then sum of roots

If alpha,beta,gamma,delta" are the roots of x^(4)+p_(1)x^(3)+p_(2)x^(2)+p_(3)x+p_(4)=0 Then sum of the products of roots taken two at a time

If alpha,beta,gamma,delta are the roots of x^(4)+p_(1)x^(2)+p_(2)x^(2)+p_(2)x+p_(4)=0 .Then sum of roots

If alpha,beta,gamma,delta are the roots of x^(4)+p_(1)x^(3)+p_(2)x^(2)+p_(3)x+p_(4)=0 . Then sum of the products of roots taken two at a time " "A) qquad alpha beta+alpha gamma+alpha delta+beta gamma+beta delta+gamma delta=p_(1) " "B) alpha beta+alpha gamma+alpha delta+beta gamma+beta delta+gamma delta,=p_(2) " "C) alpha beta+alpha gamma+alpha delta+beta gamma+beta delta+gamma delta,=p_(3) " "D) alpha beta+alpha gamma+alpha delta+beta gamma+beta delta+gamma delta=p_(4)

If alpha, beta, gamma are the roots of the cubic equation x^(3)+p_(1)x^(2)+p_(2)x+p_(3)=0 .If S_(r)=alpha^(r)+beta^(r)+gamma', S_(1)=10 , S_(2)=38 and S_(3)=-1840, then p_(3)=

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

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

alpha, beta , gamma are the roots of the cubic equation x^(3)+p_(1)x^(2)+p_(2)x+p_(3)=0 . If S_(r)=alpha^(r)+beta^(r)+gamma^(r), S_(1)=10, S_(2)=38 and S_(3)= - 1840 , then p_(3)=

if alpha,beta,gamma are the roots of x^(3)-x^(2)+7x+2=0, then the equation whose roots are -alpha,-beta,-gamma is

If alpha,beta,gamma are the roots of x^(3)-2x^(2)+3x-4=0 then sum alpha beta(alpha+beta)=

If alpha,beta,gamma are the roots of x^(3)-9x^(2)+26x-24=0 then sum(alpha+3)(beta+3)=