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Mathematics
Mathematics
Problem
If
f
(
x
)
=
∫
1
x
1
/
4
(
1
+
x
1
/
4
)
d
x
f(x) = \int \frac{1}{x^{1/4}(1+x^{1/4})} dx
f
(
x
)
=
∫
x
1/4
(
1
+
x
1/4
)
1
d
x
,
f
(
0
)
=
−
6
f(0) = -6
f
(
0
)
=
−
6
, then
f
(
1
)
f(1)
f
(
1
)
is equal to : A
4
(
log
e
2
−
2
)
4(\log_e 2 - 2)
4
(
lo
g
e
2
−
2
)
B
2
−
log
e
2
2
2 - \log_{e^2} 2
2
−
lo
g
e
2
2
C
log
e
2
+
2
\log_e 2 + 2
lo
g
e
2
+
2
D
4
(
log
e
2
+
2
)
4(\log_e 2 + 2)
4
(
lo
g
e
2
+
2
)
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