Which of the following are equivalent to
3
⋅
log
(
u
−
1
/
4
)
\displaystyle {3}\cdot{\log{{\left({u}^{{-{1}/{4}}}\right)}}}
3
⋅
lo
g
(
u
−
1
/
4
)
? Assume
u
>
0
\displaystyle {u}>{0}
u
>
0
.
log
(
1
u
3
/
4
)
\displaystyle {\log{{\left(\frac{{1}}{{u}^{{{3}/{4}}}}\right)}}}
lo
g
(
u
3
/
4
1
)
−
1
4
log
(
u
3
)
\displaystyle -\frac{{1}}{{4}}{\log{{\left({u}^{{3}}\right)}}}
−
4
1
lo
g
(
u
3
)
−
log
(
u
3
/
4
)
\displaystyle -{\log{{\left({u}^{{{3}/{4}}}\right)}}}
−
lo
g
(
u
3
/
4
)
−
3
4
log
(
u
)
\displaystyle -\frac{{3}}{{4}}{\log{{\left({u}\right)}}}
−
4
3
lo
g
(
u
)
log
(
1
u
3
4
)
\displaystyle {\log{{\left(\frac{{1}}{{\sqrt[{{4}}]{{{u}^{{3}}}}}}\right)}}}
lo
g
(
4
u
3
1
)
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