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integrate x^2 cos x^3 which method most suitable? by part or substitution??
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sub! let u=x^3 => du=3x^2 dx
how about \[\int\limits_{}^{}(x^2)dx/ \sqrt{1- (x-1)^2}\] hint: \[x-1=\sin \theta\]
\[=\int\limits x^{2}cosu*\frac{du}{3x^{2}} \] \[= \frac{1}{3} \int\limits cosu du \] \[= \frac{1}{3} *sinu + c\] \[= \frac{1}{3} *sinx^3 + C\]
nikvist can u hlp
i was lurning si and stuff like that
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