Proof: Power Symmetry

Let's prove the following theorem:

Proof:

Proof Table

#	Claim	Reason
1	x(m + n) = (xm) ⋅ (xn)	x(m + n) = (xm) ⋅ (xn) (Power By M and N)
2	(xm) ⋅ (xn) = x(m + n)	if x(m + n) = (xm) ⋅ (xn), then (xm) ⋅ (xn) = x(m + n) (Symmetric Property of Equality)

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