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Byju's Answer
Standard XII
Mathematics
Logarithms
7 log 1615 ...
Question
7 log
16
15
+ 5 log
25
24
+ 3 log
81
80
= log2
Open in App
Solution
7
l
o
g
16
15
+
5
l
o
g
25
24
+
3
l
o
g
81
80
=
l
o
g
2
LHS
7
l
o
g
16
15
+
5
l
o
g
25
24
+
3
l
o
g
81
80
=
7
[
l
o
g
16
−
l
o
g
15
]
+
5
[
l
o
g
25
−
l
o
g
24
]
+
3
[
l
o
g
81
−
l
o
g
80
]
=
7
[
l
o
g
2
4
−
l
o
g
(
3
×
5
)
]
+
5
[
l
o
g
5
2
−
l
o
g
(
2
3
×
3
)
]
+
3
[
l
o
g
3
4
−
l
o
g
(
2
4
×
5
)
]
=
7
[
4
l
o
g
2
−
l
o
g
3
−
l
o
g
5
]
+
5
[
2
l
o
g
5
−
3
l
o
g
2
−
l
o
g
3
]
+
3
[
4
l
o
g
3
−
4
l
o
g
2
−
l
o
g
5
]
=
28
l
o
g
2
−
7
l
o
g
3
−
7
l
o
g
5
+
10
l
o
g
5
−
15
l
o
g
2
−
5
l
o
g
3
+
12
l
o
g
3
−
12
l
o
g
2
−
3
l
o
g
5
=
l
o
g
2
(
28
−
15
−
12
)
+
l
o
g
3
(
−
7
−
5
+
12
)
+
l
o
g
5
(
−
7
+
10
−
3
)
=
l
o
g
2
=
R
H
S
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Similar questions
Q.
7
l
o
g
(
16
15
)
+
5
l
o
g
(
25
24
)
+
3
l
o
g
(
81
80
)
=
Q.
Prove that
7
log
16
15
+
5
log
25
24
+
3
log
81
80
=
log
2
Q.
7
l
o
g
(
16
15
)
+
5
l
o
g
(
25
24
)
+
3
l
o
g
(
81
80
)
is equal to -
Q.
l
o
g
2
+
16
l
o
g
16
15
+
12
l
o
g
25
24
+
7
l
o
g
81
80
Q.
Simplify
7
log
16
15
+
5
log
25
24
+
3
log
81
80
upto
2
decimal places
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