Proof: Lengths Unequal Then Angles Flipped 2
Let's prove the following theorem:
if distance YZ < distance YX, then m∠YXZ < m∠XZY
Proof:
Proof Table
# | Claim | Reason |
---|---|---|
1 | distance YX = distance XY | distance YX = distance XY |
2 | distance YZ < distance XY | if distance YZ < distance YX and distance YX = distance XY, then distance YZ < distance XY |
3 | m∠YXZ < m∠XZY | if distance YZ < distance XY, then m∠YXZ < m∠XZY |
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