Let `a, b, c` be the distinct roots of `x^3-9x^2+11x-1=0`, and let `s=sqrta+sqrtb+sqrtc`. Find `s^4-18s^2-8s`.

Let a,b and c be three distinct real roots of the cubic x ^(3) +2x ^(2)-4x-4=0. If the equation x ^(3) +qx ^(2)+rx+le =0 has roots 1/a, 1/b and 1/c, then the vlaue of (q+r+s) is equal to :

Let a,b and c be three distinct real roots of the cubic x ^(3) +2x ^(2)-4x-4=0. If the equation x ^(3) +qx ^(2)+rx+le =0 has roots 1/a, 1/b and 1/c, then the vlaue of (q+r+s) is equal to :

Let r ,s ,a n dt be the roots of equation 8x^3+1001 x+2008=0. Then find the value of .

Let p and q be the roots of the equation x^(2)-2x+A=0 and let r and s be the roots of the equation x^(2)-18x+B=0. If p

Let pa n dq be the roots of the equation x^2-2x+A=0 and let ra n ds be the roots of the equation x^2-18 x+B=0. If p< q< r< s are in arithmetic progression, then A= and B=... (1997, 2M)

Let pa n dq be the roots of the equation x^2-2x+A=0 and let ra n ds be the roots of the equation x^2-18 x+B=0.If p

Let pa n dq be the roots of the equation x^2-2x+A=0 and let ra n ds be the roots of the equation x^2-18 x+B=0 . If p