Evaluate the integral
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HERE IS UR ANSWER..
________________________________..
♠️ Refer the attachment..
⏺️ Any doubt in calculus. Just ping me.
HOPE HELPED..
JAI HIND..
:-)
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gautam422:
you're wrong bro
tell my mistake
the final answer wii be e ^(m×tan^1x)÷m
hmm. kr liya thik
thora distract ho gya tha bs
:)
my answer is already right
make me brainliest
Answered by
3
HELLO FRIEND,
HERE IS YOUR SOLUTION,
Take m× arc tanx = t
differentciate it with respect to x,
it will be m/1+x^(2) dx = dt
substitute these values in given question,
integration of e^(t) dt/m
so on solving this we get,
e^(t)/m.
Now, again substitute the value of t=m× arc tanx
we get the final answer,
e^(m× arc tanx) / m
HERE IS YOUR SOLUTION,
Take m× arc tanx = t
differentciate it with respect to x,
it will be m/1+x^(2) dx = dt
substitute these values in given question,
integration of e^(t) dt/m
so on solving this we get,
e^(t)/m.
Now, again substitute the value of t=m× arc tanx
we get the final answer,
e^(m× arc tanx) / m
bro Check it once
why ?
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