Suppose $$ \int_{2}^{4} f(x) d x=-8 \int_{2}^{7} f(x) d x=6 $$, and $$ \int_{2}^{7} g(x) d x=5 $$ Evaluate the following integrals $$ \int_{7}^{2} g(x) d x=\square $$ $$ \int_{2}^{7} 6 g(x) d x=\square $$ (Simplify your answer.) $$ \int_{2}^{7}[g(x)-f(x)] d x=\square $$ (Simplify your answer )

Question

Olson Kelley · Accepted Answer

$$ \int_{7}^{2} g(x) \, dx = -5 $$ $$ \int_{2}^{7} 6 g(x) \, dx = 30 $$ $$ \int_{2}^{7} [g(x) - f(x)] \, dx = -1 $$

Suppose \( \int_{2}^{4} f(x) d x=-8 \int_{2}^{7} f(x) d x=6 \), and \( \int_{2}^{7} g(x) d x=5 \) Evaluate the following integrals \( \int_{7}^{2} g(x) d x=\square \) \( \int_{2}^{7} 6 g(x) d x=\square \) (Simplify your answer.) \( \int_{2}^{7}[g(x)-f(x)] d x=\square \) (Simplify your answer )

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Suppose \( \int_{2}^{4} f(x) d x=-8 \int_{2}^{7} f(x) d x=6 \), and \( \int_{2}^{7} g(x) d x=5 \) Evaluate the following integrals \( \int_{7}^{2} g(x) d x=\square \) \( \int_{2}^{7} 6 g(x) d x=\square \) (Simplify your answer.) \( \int_{2}^{7}[g(x)-f(x)] d x=\square \) (Simplify your answer )

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Solución paso a paso

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