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Find the indefinite integral. integral sign x^2times sqrt of x+5
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\[\int\limits_{?}^{?} x ^{2}\sqrt{x+5}\]
using u substitution
u-sub u^2=x+5 --------->> x=u^2-5 2udu=dx \[\int\limits_{}^{}(u^2-5)^2u(2udu)\] \[\int\limits_{}^{}(u^4-10u^2+25)u(2udu)\] \[2\int\limits_{}^{}(u^4-10u^2+25)u^2du\] \[2\int\limits\limits_{}^{}(u^6-10u^4+25u^2)du\] \[2[\frac{u^7}{7}-\frac{10u^5}{5}+\frac{25u^3}{3}]+C\] \[2[\frac{(x+5)^{7/2}}{7}-2(x+5)^{5/2}+\frac{25(x+5)^{3/2}}{3}]+C\]
Ohh! got it! thank u sam!:)
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