If p(x) = (x-1) (x+1), then the value of p(2) + p(1)-p(0) is

Let a,b,c, d be the roots of x ^(4) -x ^(3)-x ^(2) -1=0. Also consider P (x) =x ^(6)-x ^(5) -x ^(3) -x ^(2) -x, then the value of p (a) +p(b) +p(c ) +p(d) is equal to :

If P(x)=x^(3)-1 then the value of P(1)+P(-1) is

If p(x) =x^(2)-4x+3, then evaluate p(2) -p(-1)+p((1)/(2)) .

For a binomial variate X , if n = 3 and P(X =1) = 12 P(X =3) , then the value of p is

P(x) be a polynomial of degree 3 satisfying P(-1) =10 , P(1) =-6 and p(x) has maxima at x = -1 and p(x) has minima at x=1 then The value of P(2) is (a) -15 (b) -16 (c) -17 (d) -22 (c) -17 (d) -22

P(x) be a polynomial of degree 3 satisfying P(-1) =10 , P(1) =-6 and p(x) has maxima at x = -1 and p(x) has minima at x=1 then The value of P(1) is

Let for a != a_1 != 0 , f(x)=ax^2+bx+c , g(x)=a_1x^2+b_1x+c_1 and p(x) = f(x) - g(x) . If p(x) = 0 only for x = -1 and p(-2) = 2 then the value of p(2) .

f(x) = (5-x^(p))^((1)/(2)) . If the value of f(f(2)) = 2 , what is the value of p ?

If alpha,beta roots of x^(2)-6p_(1)x+2=0,beta,gamma are roots of x^(2)-6p_(2)x+3=0and gamma,alpha are roots of equation x^(2)-6p_(3)x+6=0 where p_(1),p_(2),p_(3) are positive then The values of p_(1),p_(2),p_(3) respectively are

Consider P(x) to be a polynomial of degree 5 having extremum at x=-1,1, and ("lim")_(xvec0)((p(x))/(x^3)-2)=4 . Then the value of [P(1)] is (where [.] represents greatest integer function)___