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find ∫_1^3〖4x^3 〗(x^4+6)^10 dx
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\[∫_1^3〖4x^3 〗(x^4+6)^{10}) dx\]
ok, what methods do you know to solve integrals?
\[\int\limits_{1}^{3}4x^3(x^4+6)^{10}dx\] let u=x^4 +6 du=4x^3dx so the integration becomes \[\large{\int{u^{10}du}}\]\[=\frac{u^{11}}{11}\] substituting the x back in u\[\int\limits{4x^3(x^4+6)^{10}dx} = \frac{(x^4+6)^{11}}{11}\]now just evaluate at the limits
thanks
=)
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