If `P(x)` is a polynomial such that `P(x)+P(2x)=5x^2-18`, then `lim_(xrarr3) (P(x))/(x-3)`, is

lim_(xrarr3) (x^(3)-27)/(2x^(2)-5x-3)

lim_(xrarr3) ](x^(3)-27)/(2x^(2)-5x-3)

lim_(xrarr3) (x^(4)-81)/(2x^(2)-5x- 3)

Evalute lim_(xrarr3)(x^4-81)/(2x^2-5x-3)

lim_(xrarr3) (x^(4)-81)/(2x^(2)-5x- 3)

Let p(x) be a polynomial function satisfying p(x)+p(2x)=5x^(2)-18 then the value of sum_(x=1)^(5)p(x)=

Let p(x) be a polynomial of degree 5 having extremum at x=-1,1 and lim_(x rarr0)((P(x))/(x^(3))-1)=7 .The value of |P(2)| is

If P (x) is polynomial of degree 2 and P(3)=0,P'(0)=1,P''(2)=2," then "p(x)=

consider P(x) to be a polynomial of degree 5 having extremum at x=-1,1 and lim_(xrarr0) p(x)/(x^(3))-2=4 Then the value of P(x)_____.

Let P(x)=P(0)+P(1)x+P(2)x^(2) be a polynomial such that P(-1)=1 ,then P(3) is :