" Divide "p^(4)+p^(3)-p^(2)+1" by "p-1

Divide 4p^(3)-4p^(2)+6p-(5)/(2) by 2p-1 using factorisation method.

If p(x) is divided by (x+1), the remainder got is given by [p(1/2), p(-1/2), p(-1), p(1)] .

When (p^(2)-p-29) is divided by (p-6) the remainder is 1.

Let A, B and C be three mutually exclusive events such that P(A) = p_(1), P(B) = p_(2) " and " P( C) = p_(3) . Then, Let p_(1) = 1/3(1+3p), p_(2) = 1/4(1-p) " and " p_(3) = 1/4(1-2p) , then p belongs to

Let A, B and C be three mutually exclusive events such that P(A) = p_(1), P(B) = p_(2) " and " P( C) = p_(3) . Then, Let p_(1) = 1/3(1+3p), p_(2) = 1/4(1-p) " and " p_(3) = 1/4(1-2p) , then p belongs to

Divide as directed: 4(3p+1)(2p+5) -:(3p +1)