Byju's Answer
Standard XII
Mathematics
Integration of Trigonometric Functions
∫ x x - x d...
Question
∫
csc
x
(
csc
x
−
cot
x
)
d
x
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Solution
∫
c
o
s
e
c
x
c
o
s
e
c
x
−
cot
x
d
x
=
∫
cos
e
c
x
(
cos
e
c
x
+
cot
x
)
(
cos
e
c
x
−
cot
x
)
(
cos
e
c
x
+
cot
x
)
d
x
=
∫
cos
e
c
x
(
cos
e
c
x
+
cot
x
)
cos
e
c
2
x
−
cot
2
x
d
x
=
∫
(
cos
e
c
2
x
+
cos
e
c
x
cot
x
)
d
x
=
−
cot
x
−
c
o
s
e
c
x
+
c
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Similar questions
Q.
If
A
=
∫
π
0
s
i
n
x
s
i
n
x
+
c
o
s
x
d
x
B
=
∫
π
0
s
i
n
x
s
i
n
x
−
c
o
s
x
d
x
Q.
∫
1
√
x
+
x
√
x
d
x
=
Q.
∫
sin
3
x
d
x
(
1
+
cos
2
x
)
√
1
+
cos
2
x
+
cos
4
x
d
x
is equal to
Q.
Prove that
∫
a
0
f
(
x
)
d
x
=
∫
a
0
f
(
a
−
x
)
d
x
and hence evaluate
∫
a
0
√
x
√
x
+
√
a
−
x
d
x
.
Q.
Solve:
d
(
√
x
+
√
x
+
√
x
+
√
x
)
d
x
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