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)+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 find P(10)

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 find P(10)

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 find the remainder when P(5) is divided by 5.

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 value of P(5)=K then the number of digits of K=

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

Let P(x)=P(0)+P(1)x+P(2)x^(2) be a polynomial such that P(-1)=1 ,then P(3) 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, where a ,b,c,d in R. Suppose P(0)=6,P(1)=7,P(2)=8 and P(3)=9 , then find the value of P(4)