If `p(t)=t^(3)-1`, find the values of `p(1),p(-1),p(0),p(2),p(-2)`.

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) .

If p(m)=m^(2)-3m+1 , then find the value of p(1) and p(-1) .

Let p(x)=x^(2)-4x+3 . Find the value of p(0),p(1),p(2),p(3) and obtain zeroes of the polynomial p(x) .

If p(x + 1) = x + 4, then find the value of [p(1) + p(-1)] is

If P(A)=(2)/(3),P(B)=(1)/(2) and P(A cap B)=(1)/(6) , find the value of P(A cup B), P(A//B), P(B//A), P(A cap B^(c )), P(A^(c ) cap B^(c )) and P(A^(c ) cup B^(c ))

If P(A) = (1)/(3), P(B) = (1)/(2) , P(Acap B ) = (1)/(4) ,find the values of P(B^( c)), P(AcapB^( c)), P(A cup B) ,P(A^( c) cap B^( c)), P(Acup B^( c)).

P_(1), P_(2), P_(3) are altitudes of a triangle ABC from the vertices A, B, C and Delta is the area of the triangle, The value of 1/p_(1)^(2) + 1/p_(2)^(2) + 1/p_(3)^(2) is equal to-

Let p , q , r be the altiudes of triangles with area s and perimeter 2 t . Then the value of (1)/(p)+(1)/(q)+(1)/(r) is _

If P(A)=(2)/(3),P(B)=(1)/(2),P(AcapB)=(1)/(6) , then find the value of P(AcapB')andP(AcupB) .