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Byju's Answer
Standard VII
Mathematics
Exponents with Unlike Bases and Same Exponent
Find the valu...
Question
Find the value of
m
−
n
such that
a
m
=
a
n
.
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Solution
Given,
a
m
=
a
n
a
m
a
n
=
1
We know that,
a
m
a
n
=
a
m
−
n
a
m
−
n
=
1
a
m
−
n
=
a
0
As the bases are same, equating the powers
m
−
n
=
0
.
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0
Similar questions
Q.
If
a
m
=
a
n
then find the value of
m
−
n
.
Q.
Find the value of:
(
a
m
a
−
n
)
m
−
n
×
(
a
n
a
−
1
)
n
−
1
×
(
a
1
a
−
m
)
1
−
m
Q.
In trapezium ABCD,
M
∈
¯
¯¯¯¯¯¯¯
¯
A
D
,
n
∈
¯
¯¯¯¯¯¯
¯
B
C
are the points such that
A
M
M
D
=
B
N
N
C
=
2
3
.
The diagonal
¯
¯¯¯¯¯¯
¯
A
C
intersects
¯
¯¯¯¯¯¯¯¯¯
¯
M
N
at
O
. Then find the value of
A
O
A
C
.
Q.
It is given that m and n are two natural number such that
m
n
=
32
. Find the value of
n
m
n
Q.
a
m
a
n
=
a
m
−
n
, m>n
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Exponents with Unlike Bases and Same Exponent
Standard VII Mathematics
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