A cubic polynomial `p(x)` is such that `p(1)=1,p(2)=2,p(3)= 3` and `p(4) = 5`, then the value of `p(6)` is

A cubic polynomial P is such that P(1) = 1, P(2) = 2, P(3) = 3 and P(4) = 5. Then P(6) is

Let P(x) be a cubic polynomial such that coefficient of x^(3) is 1;p(1)=1,p(2)=2,p(3)=3 then the value of p(4) is :

Let P(x)=x^(4)+ax^(3)+bx^(2)+cx+d be a polynomial such that P(1)=1,P(2)=8,+P(3)=27,P(4)=64 then the value of 152-P(5) is

Let P(x)=x^4+a x^3+b x^2+c x+d be a polynomial such that P(1)=1,P(2)=8,P(3)=27 ,P(4)=64 then the value of 152-P(5) is____________.

Let P(x)=x^4+a x^3+b x^2+c x+d be a polynomial such that P(1)=1,P(2)=8,+P(3)=27 ,P(4)=64 then the value of 152-P(5) is____________.

The number of cubic polynomials p(x) satisfying p(1)=2, p(2)=4, p(3)=6, p(4)=8 is

If P(x) is polynomial of degree 4 with leading coefficient as three such that P(1)=2,P(2)=8,P(3)=18,P(4)=32 then the value of P(5) is

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