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(a) Suppose that H(x) is an antiderivative of h(x). Express the integral ?xh??(2x)dx in terms of x, h, and/or H only. (Your final answer should

(a) Suppose that H(x) is an antiderivative of h(x). Express the integral

?xh??(2x)dx

in terms of x, h, and/or H only. (Your final answer should not contain any integrals.)

(b) Suppose that G(x) is an antiderivative of g(x). Express the integral

?G(g(t))?g(g(t))?g?(t)dt

in terms of t, g, and/or G only. (Your final answer should not contain any integrals.)

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(a) Suppose that H(a ) is an antiderivative of h(a). Express the integral ach"(2x) da in terms of a, h, and/or H only. (Your final answer should not contain any integrals.) (b) Suppose that G(@) is an antiderivative of g(x). Express the integral G(g(t)) . g(g(t)) . g'(t) at in terms of t, g, and/or G only. (Your final answer should not contain any integrals.)

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