Since, p(x) is a polynomial function satisfying the above realtion...
so its visible that, p(x) = x
one can also get this, by comparing the degree of polynomial on both the sides maybe...
so, dp/dx = 1
If P(x) is a polynomial such that P(x2+1)={P(x)}2+1 and P(0)=0,then ∂P/∂x is equal to:
(a)-1
(b)0
(c)1
(d)none of these
Since, p(x) is a polynomial function satisfying the above realtion...
so its visible that, p(x) = x
one can also get this, by comparing the degree of polynomial on both the sides maybe...
so, dp/dx = 1