evaluate: integration of log(2+sinx/2-sinx) dx from π/2 to -π/2
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Answered by
0
Answer:
Let I=∫
sinx
log(tan
2
x
)
dx
Let logtan
2
x
=t. Then,
tan
2
x
1
sec
2
2
x
×
2
1
dx=dt
dx=sinx dt
Putting logtan
2
x
=t and dx=sinx dt, we get,
I=∫
sinx
t
sinx dt=∫t dt=
2
t
2
+C=
2
(logtan
2
x
)
2
+C
Answered by
17
Answer:
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