Suppose $\int_{a}^{b} g(x) d x=7$ , $\int_{a}^{b}(g(x))^{2} d x=8$ , $\int_{a}^{b} h(x) d x=1$ , and $\int_{a}^{b}(h(x))^{2} d x=4$ .Find $\int_{a}^{b} g(x) d x-\left(\int_{a}^{b}(2 h(x)) d x\right)^{2}$ .

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The Answer of Suppose $\int_{a}^{b} g(x) d x=7$ , $\int_{a}^{b}(g(x))^{2} d x=8$ , $\int_{a}^{b} h(x) d x=1$ , and $\int_{a}^{b}(h(x))^{2} d x=4$ .Find $\int_{a}^{b} g(x) d x-\left(\int_{a}^{b}(2 h(x)) d x\right)^{2}$ .

Suppose ∫abg(x)dx=7\int_{a}^{b} g(x) d x=7∫ab​g(x)dx=7 ∫ab(g(x))2dx=8\int_{a}^{b}(g(x))^{2} d x=8∫ab​(g(x))2dx=8 ∫abh(x)dx=1\int_{a}^{b} h(x) d x=1∫ab​h(x)dx=1

Suppose $\int_{a}^{b} g(x) d x=7$ $\int_{a}^{b}(g(x))^{2} d x=8$ $\int_{a}^{b} h(x) d x=1$