solved the integration and give me result
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samar14:
solve it frist and send me answer
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if I = e^ax. { af(x) + f'(x) }.dx then,
I = e^ax.f(x) + C
use this concept here,
I = e^x { tanx + lnsecx }.dx
Let lnsecx = f(x)
differentiate with respect to x
1/secx {secx.tanx } = f'(x)
f'(x) = tanx
hence integration convert in the form of
I = e^x { f(x) + f'(x) }.dx
hence,
I = e^f(x) + C
but f(x) = lnsecx put it .
I = e^x.lnsecx + C
I = e^ax.f(x) + C
use this concept here,
I = e^x { tanx + lnsecx }.dx
Let lnsecx = f(x)
differentiate with respect to x
1/secx {secx.tanx } = f'(x)
f'(x) = tanx
hence integration convert in the form of
I = e^x { f(x) + f'(x) }.dx
hence,
I = e^f(x) + C
but f(x) = lnsecx put it .
I = e^x.lnsecx + C
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