Proof: Isosceles Triangle Opposites
Let's prove the following theorem:
if distance ZY = distance ZX, then m∠ZXY = m∠XYZ
    
    
Proof:
Proof Table
| # | Claim | Reason | 
|---|---|---|
| 1 | distance XZ = distance YZ | if distance ZY = distance ZX, then distance XZ = distance YZ | 
| 2 | m∠YXZ = m∠XYZ | if distance XZ = distance YZ, then m∠YXZ = m∠XYZ | 
| 3 | m∠ZXY = m∠XYZ | if m∠YXZ = m∠XYZ, then m∠ZXY = m∠XYZ | 
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