Answer:
a^m.a^n=a^mn
a^(m+n)=a^mn
m+n=mn
Let it be equation 1
Now
m(n-2)+n(m-2)
=mn-2m+mn-2n
=2mn-2(m+n)
And from equation 1 (m+n)=mn
=2mn-2mn
=0
Step-by-step explanation:
hope it's helpful....
[tex]\small\mathbb\green{a {}^{m} \times a {}^{n} = a {}^{mn}} [/tex]
[tex]\small\mathbb\green{a {}^{(m + n)} = a {}^{mn}}[/tex]
[tex]\small\mathbb\green{m+n=mn}
[/tex]
[tex]\small\mathbb\green{Let \: be \: a \: equation \: 1}[/tex]
[tex]\small\mathbb\green{Now,}[/tex]
[tex]\small\mathbb\green{m(n-2)+(m-2)}[/tex]
[tex]\small\mathbb\green{=mn-2m+mn-2n}[/tex]
[tex]\small\mathbb\green{=2mn-2(m+n)}[/tex]
[tex]\small\mathbb\green{and \: from \: equation \: 1(m + n) = mn}[/tex]
[tex]\small\mathbb\green{= \: 2mn - 2mn}[/tex]
[tex]\small\mathbb\green{= \: 0}[/tex]
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Answers & Comments
Answer:
a^m.a^n=a^mn
a^(m+n)=a^mn
m+n=mn
Let it be equation 1
Now
m(n-2)+n(m-2)
=mn-2m+mn-2n
=2mn-2(m+n)
And from equation 1 (m+n)=mn
=2mn-2mn
=0
Step-by-step explanation:
hope it's helpful....
Verified answer
SOLUTION :-
[tex]\small\mathbb\green{a {}^{m} \times a {}^{n} = a {}^{mn}} [/tex]
[tex]\small\mathbb\green{a {}^{(m + n)} = a {}^{mn}}[/tex]
[tex]\small\mathbb\green{m+n=mn}
[/tex]
[tex]\small\mathbb\green{Let \: be \: a \: equation \: 1}[/tex]
[tex]\small\mathbb\green{Now,}[/tex]
[tex]\small\mathbb\green{m(n-2)+(m-2)}[/tex]
[tex]\small\mathbb\green{=mn-2m+mn-2n}[/tex]
[tex]\small\mathbb\green{=2mn-2(m+n)}[/tex]
[tex]\small\mathbb\green{and \: from \: equation \: 1(m + n) = mn}[/tex]
[tex]\small\mathbb\green{= \: 2mn - 2mn}[/tex]
[tex]\small\mathbb\green{= \: 0}[/tex]