(1) Evalute the
following indefinite inte
Answers
Answered by
0
Step-by-step explanation:
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Answered by
0
Step-by-step explanation:
Let
t=x+tan
−1
x
⇒dt=(1+
1+x
2
1
)dx=
1+x
2
x
2
+2
dx
∫5
x+tan
−1
x
(
1+x
2
x
2
+2
)dx
=∫5
t
dt
Let u=5
t
⇒du=5
t
log5dt
=
log5
1
∫du
=
log5
1
u+c
=
log5
1
5
t
+c where u=5
t
=
log5
5
x+tan
−1
x
+c where t=x+tan
−1
x
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