prove that a^m *a^n = a^m+n
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Step-by-step explanation:
am∗an = a2∗a3
a2∗a3 = (a*a)*(a*a*a) = a*a*a*a*a = a5 =a2+3 = am+n
Rigorous
am∗an=x - (i)
Taking the logarithm on both sides (any base)
log(am∗an)=log(x)
log(x)=logam+logan
by using logarithmic identities
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