if `alpha , beta ` be roots of `x^2-3x+a=0` and `gamma , delta ` are roots of `x^2-12x+b=0` and `alpha,beta,gamma,delta`(in order) form a increasing GP then find the value of `a & b`

alpha ,beta be the roots of the equation x^2 – 3x + a =0 and gamma , delta the roots of x^2 – 12x + b =0 and numbers alpha,beta,gamma,delta (in this order) form an increasing G.P., then

Let alpha,beta be the roots of x^(2)-4x+A=0 and gamma,delta be the roots of x^(2)-36x+B=0 .If alpha,beta,gamma,delta form an increasing G.P.and A^(t)=B then value of 't' equals:

If alpha and beta are roots of x^2-3x+p=0 and gamma and delta are the roots of x^2-6x+q=0 and alpha,beta,gamma,delta are in G.P. then find the ratio of (2p+q):(2p-q)

Let alpha, beta " the roots of " x^(2) -4x + A =0 and gamma, delta " be the roots of " x^(2) -36x +B =0. " If " alpha, beta , gamma, delta forms an increasing G.P. Then

let alpha,beta be the roots of x^(2)-x+p=0 and gamma,delta be the roots of x^(2)-4x+q=0 .if alpha,beta,gamma,delta are in G.P. then the integral values of p&q respectively,are

alpha and beta are the roots of the equation x^(2)-3x+a=0 and gamma and delta are the roots of the equation x^(2)-12x+b=0 .If alpha,beta,gamma, and delta form an increasing GP., then (a,b)-

alpha,beta are the roots of the equation x^(2)-4x+lambda=0, and gamma,delta are the roots of the equation x^(2)-64x+mu=0. If alpha,beta,gamma,delta form an increasing G.P,find the values of alpha,beta,gamma,delta