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just to see if i recall it right .....
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\[\int sin^n(t)dt=-\frac{sin^{n-1}(t)cos(t)}{n}+\frac{(n-1)}{n}\int sin^{n-2}(t)dt\] \[\int cos^n(t)dt=\frac{cos^{n-1}(t)sin(t)}{n}+\frac{(n-1)}{n}\int cos^{n-2}(t)dt\] \[\int tan^n(t)dt=\frac{tan^{n-1}(t)}{n-1}-\int tan^{n-2}(t)dt\]
i did {S} tan(x)sec^2(x) dx using the reduction rule for tan. then the last problem was the same thing and i did it using a usub
\[\int tan(t)sec^2(t)dt=\int tan(t)(tan^2(t)+1)dt\] \[=>\int tan^3(t)+tan(t)dt\] \[=>\frac{1}{2}tan^2(t)-\int tan(t)dt+\int tan(t)dt\] \[=>\frac{1}{2}tan^2(t)+C\]
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