Let f(x) and g(x) be two quadratic polynomials with real coefficients such that their leading coefficients are always different. h(x) is another polynomial which satisfies h(x)=f(x)−g(x) ∀ x∈R. If h(x)=0 only at x=−3 and h(−1)=6, then the value of h(5) is

Let f(x) and g(x) be two quadratic polynomials with real coefficients

1.	Let f(x) and g(x) be two quadratic polynomials with real coefficients such that their leading coefficients are always different. h(x) is another polynomial which satisfies h(x)=f(x)−g(x) ∀ x∈R. If h(x)=0 only at x=−3 and h(−1)=6, then the value of h(5) is
Answer» Let $f (x)$ and $g (x)$ be two quadratic polynomials with real coefficients such that their leading coefficients are always different. $h (x)$ is another polynomial which satisfies $h (x) = f (x) - g (x) \forall x \in R .$ If $h (x) = 0$ only at $x = - 3$ and $h (- 1) = 6,$ then the value of $h (5)$ is