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intergrate sin(x)^(1/2) * x^(1/2)
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Is it \[\int\limits_{}^{}\sin (\sqrt{x})\sqrt x dx?\]
yes. =D
Start by using a substitution u=x^(1/2), you will get: \[u=\sqrt x \implies du={1 \over 2\sqrt x}dx\], then the integral:\[\int\limits_{}^{}2u^2 \sin {u} {du}\] This can be integrated using integration by parts.
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