`A=[[alpha,beta],[gamma,delta]],` then find `Adj(A)`

Let A=[(0,2),(0,0)]and (A+1)^100 -100A=[(alpha,beta),(gamma,delta)], then alpha+beta+gamma+delta=...

Let A=[(0,2),(0,0)]and (A+1)^100 -100A=[(alpha,beta),(gamma,delta)], then alpha+beta+gamma+delta=...

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 =(beta-gamma)(alpha-delta),y=(gamma-alpha)(beta-delta),z=(alpha-beta)(gamma-delta) ,then value of x^(3)+y^(3)+z^(3)-3xyz is

If alpha, beta, gamma and delta are the roots of the equation x ^(4) -bx -3 =0, then an equation whose roots are (alpha +beta+gamma)/(delta^(2)), (alpha +beta+delta)/(gamma^(2)), (alpha +delta+gamma)/(beta^(2)), and (delta +beta+gamma)/(alpha^(2)), is:

If alpha, beta, gamma and delta are the roots of the equation x ^(4) -bx -3 =0, then an equation whose roots are (alpha +beta+gamma)/(delta^(2)), (alpha +beta+delta)/(gamma^(2)), (alpha +delta+gamma)/(beta^(2)), and (delta +beta+gamma)/(alpha^(2)), is: