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Calculus1
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integral of trig functions
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\[\tan^5\theta \sec^7\theta \] is the question i split it to (tan^3tan^2)sec^2sec^5 and not sure what to do further
i tried let sec^2=1/cos^2
and tan^2=sin^2/cos^2
then i got\[\tan^3\sec^5(\frac{ 1 }{\cos^2 }.\frac{ \sin^2 }{\cos^2 })\] please ignore the lack of theta
am i on the right track?
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split tan^5 x as tan x (tan^2x)^2 = tan x (sec^2 x -1)^2 then plug in u = sec x du =...
see if you get integral u^6 (u^2-1)^2 du i'll be back after some time.
im confused with the split, you split tan and i got that but what happened to sec^7?
sec^7 x split as sec x sec^6x
\(\Huge \sec^6x (\sec^2x-1)^2 [\sec x \tan xdx]\) put u= sec x
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