If `x+1/x=p` , the value of `x^3+1/(x^3)` is `p^3+1/(p^3)` (b) `p^3-3p` (c) `p^3` (d) `p^3+3p`

If x+(1)/(x)=p then show that x^(3)+(1)/(x^(3))=p^(3)-3p

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

If x=(6pq)/(p+q) , then find the value of (x+3p)/(x-3p) +(x+3q)/(x-3q)

If (3x+(1)/(2))(3x-(1)/(2))=9x^2-p then the value of p is

If p^(3)-q^(3)=(p-q)((p-q)^(2)-xpq), then find the value of x is (a) 1 (b) -3(c)3(d)-1

If p(4)=3x^(2)+2x-2, then the value of p(3)-p(-1)+p((1)/(2)) is

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]| , where p is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

If p(x)=x^(2)-5x-6 , then find the values of p(1),p(2),p(3),p(0),p(-1),p(-2),p(-3) .