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Byju's Answer
Standard XII
Mathematics
Special Integrals - 1
∫tan x/log xd...
Question
∫
tan
x
log
sec
x
d
x
.
A
log
(
log
sin
x
)
.
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B
log
(
log
cos
x
)
.
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C
log
(
log
sec
x
)
.
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D
(
log
sec
x
)
.
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Solution
The correct option is
B
log
(
log
sec
x
)
.
Let
I
=
∫
tan
x
log
sec
x
d
x
Put
log
sec
x
=
t
⇒
tan
x
d
x
=
d
t
Therefore
I
=
∫
d
t
t
=
log
t
=
log
(
log
sec
x
)
Suggest Corrections
0
Similar questions
Q.
∫
log
(
log
x
)
+
1
log
x
d
x
Q.
Evaluate:
∫
(
log
(
l
o
g
x
)
+
1
(
log
x
)
)
d
x
Q.
y
=
(
cos
x
)
log
x
+
(
log
x
)
x
, then
d
y
d
x
=
(
cos
x
)
log
x
[
log
x
(
−
tan
x
)
+
1
x
log
cos
x
]
+
(
log
x
)
x
[
1
log
x
+
log
(
log
x
)
]
, if true enter 1 else enter 0.
Q.
Evaluate:
∫
log
(
log
x
)
+
(
log
x
)
−
2
=
?
Q.
Solve
∫
[
log
(
l
o
g
x
)
+
1
(
log
x
)
]
d
x
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