If P(x)= `x^3- 6x^2 + 11x-1` then find: p(1)

If P(x)= x^3- 6x^2 + 11x-1 then find: p(3)

If P(x)= x^3- 6x^2 + 11x-1 then find: p(2)

If P(x)= x^3- 6x^2 + 11x-1 then find: p(x)-p(1)

If P(x)= x^3- 6x^2 + 11x-1 then find: p(x)-p(3)

If P(x)= x^3- 6x^2 + 11x-1 then find: p(x)-p(2)

In the polynomial p(x)= 2 x^ 3 − 3 x^ 2 − 11 x − 6 find p(3),p(-2) and p( 2 ). What is its peculiarity?

Consider the polynomial P(x)=ax^3-x^2-bx-1 .Find P(1) .

In the polynomial p(x)= 2 x^ 3 − 3 x^ 2 − 7 x + 3 , find p(-1),p(-2),p(0),p(2). Of these which is the largest?

Consider the polynomial p(x)=a x^3-x^2-b x-1 a) Find 'p ( 1 )' b) What is the relation between a and 'b' if 'x-1' is a factor of 'p(x) ?' c) What is the relation between a and b if 'x+1' is a factor of 'p(x) ?' d) Will 'p(x)' have both '(x+1)' and '(x-1)' as a factors for any number a and b? Justify.

If p(x)= 3 x^ 2 − a x + 1 and we want p(1) =2 what number should we take in the place of a?