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∫sin^5 t/cos^2 t dt
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First I split up both the sin^2x into 1-cos^x So: I got ∫sinx(1- cos^2x)^2 / cos^2x Now, I use u substitution; So I let u = cosx du = -sinxdx -du = sinxdx Now I get: -∫(1 -u^2)^2/ u^2 du expanding the top term -∫(1 -2u^2 + 4u^2) / u^2 du now simplifying, -∫u^2 -2 + 1/u^2 du Now, just integrate: and I got -(1/3 u^3 - 2u - 1/u) + c
\[-(u^3/3 - 2u - 1/u) + c\] \[-((\cos^3x)/3) -2cosx -1/cosx) + c\]
Thx I get it now :D
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