If `(1-p)(1+3x+9x^2+27 x^3+81 x^4+243 x^5)=1-p^6,p!=1` , then the value of `p/x is` a`1/3` b. `3` c. `1/2` d. `2`

If (1-p)(1+3x+9x^2+27 x^3+81 x^4+243 x^5)=1-p^6p!=1 , then the value of p/xi s 1/3 b. 3 c. 1/2 d. 2

If (1-p)(1+3x+9x^(2)+27x^(3)+81x^(4)+243x^(5))=1-p^(6),p!=1, then the value of (p)/(x) is a (1)/(3) b.3 c.(1)/(2) d.2

If (1-p)(1+3x+9x^(2) +27x^(3)+81x^(4)+243x^(5)) = 1-p^(6) p ne 1 then the value of (p)/(x) is

If (1-p) (1+3x + 9x^(2) + 27x^(3) + 81 x^(4) + 243 x^(5)) = (1-p^(6)) (p != 1) , then the value of (p)/(x) will be -

If P(x)=x^(3)-1 then the value of P(1)+P(-1) is

If (3x+(1)/(2))(3x-(1)/(2))=9x^2-p then the value of p is

If p(x) = x^(3) - 3x^(2) + 2x - 3 is a polynomial, then find the value of p(1).

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

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