For any base a, (a > 0, a +1), prove that
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In each of the following assumethat the base
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Step-by-step explanation:
Base case : a^0=1 is true by definition.
Inductive case : assume a^m =1 for all m such that 0<=m <=k.
We must then use the assumption to show a ^(k+1)=1.
Observe that a^(k+1)=(a^k)(a^k)/(a^(k-1)).
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