Let `alpha,beta` be the roots of `x^2-x+p=0a n dgamma,delta` are roots of `x^2-4x+q=0.` If `alpha,beta,gamma,delta` are in G.P., then the integral value of `pa n dq` , respectively, are `-2,-32` b. `-2,3` c. `-6,3` d. `-6,-32`

Let alphaa n dbeta be the roots of x^2-x+p=0a n dgammaa n ddelta be the root of x^2-4x+q=0. If alpha,beta,a n dgamma,delta are in G.P., then the integral values of pa n dq , respectively, are -2,-32 b. -2,3 c. -6,3 d. -6,-32

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:

Suppose alpha, beta are roots of ax^(2)+bx+c=0 and gamma, delta are roots of Ax^(2)+Bx+C=0 . If alpha,beta,gamma,delta are in GP, then common ratio of GP is

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

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

Suppose alpha, beta are roots of ax^(2)+bx+c=0 and gamma, delta are roots of Ax^(2)+Bx+C=0 . If a,b,c are in GP as well as alpha,beta, gamma, delta , then A,B,C are in:

Let alpha, beta be the roots of x^2-x+p=0 and gamma, delta be the roots of x^2-4x+q=0 such that alpha, beta, gamma, delta are in G.P. and pge2. If a,b,c epsilon {1,2,3,4,5}, let the number of equation of the form ax^2+bx+c=0 which have real roots be r, then the minium value of p q r =

Let alpha , beta, gamma, delta are roots of x ^(4) -12x ^(3) +lamda x ^(2) -54 x+ 14 =0 If alpha + beta =gamma + delta, then

Let alpha_1,beta_1 be the roots x^2-6x+p=0a n d alpha_2,beta_2 be the roots x^2-54 x+q=0dot If alpha_1,beta_1,alpha_2,beta_2 form an increasing G.P., then sum of the digits of the value of (q-p) is ___________.

Let alpha_1,beta_1 be the roots x^2-6x+p=0a n d alpha_2,beta_2 be the roots x^2-54 x+q=0dot If alpha_1,beta_1,alpha_2,beta_2 form an increasing G.P., then sum of the digits of the value of (q-p) is ___________.