Suppose that f and g are functions that are differentiable at x = -3 and that f (-3) = 3, $f^{\prime}$ (-3) = -5, g (-3) = 3, and $g^{\prime}$ (-3) = 3. Find $h^{\prime}(-3)$ . $h(x)=\frac{x f(x)}{x+g(x)}$

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The Answer of Suppose that f and g are functions that are differentiable at x = -3 and that f (-3) = 3, $f^{\prime}$ (-3) = -5, g (-3) = 3, and $g^{\prime}$ (-3) = 3. Find $h^{\prime}(-3)$ . $h(x)=\frac{x f(x)}{x+g(x)}$

Suppose That F and G Are Functions That Are Differentiable f′f^{\prime}f′

Suppose That F and G Are Functions That Are Differentiable $f^{\prime}$