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OpenStudy (anonymous):
on definite integral [o,pi/4] evaluate d^tannx/cos^2(x) dx
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OpenStudy (anonymous):
e^tanx
OpenStudy (anonymous):
u = tan x , du = sec^2 dx sec^2 is the same as 1 / cos ^2 dx so we have e^ u du , the integral is e^u , or e^(tanx) , now plug back in upper and lower limits. so we have e^(tan pi/4) - e^(tan 0) = e^1 - e^0 = e - 1
OpenStudy (anonymous):
integral e^ u = e^u + c , but we have upper and lower limits
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