Ch- Congruence
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Answer 1:
Given:
- ∆XYZ is an isosceles triangle. ( XY = XZ )
- XO is the bisector of angle X. ( angle YXO = angle ZXO )
To Prove:
∆XOY is congruent to ∆XOZ.
Proof:
In ∆XOY and ∆XOZ,
- XY = XZ ( given )
- angle YXO = angle ZXO ( XO bisects angle X )
- XO = XO ( common )
By SAS congruency criterion, ∆XOY is congruent to ∆XOZ.
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Answer 2:
Given:
- ∆XYZ is an isosceles triangle. ( XY = XZ )
- XO is the median of YZ. ( YO = ZO )
To Prove:
∆XOY is congruent to ∆XOZ.
Proof:
In ∆XOY and ∆XOZ,
- XY = XZ ( given )
- XO = XO ( common )
- YO = ZO ( XO is the median of YZ )
By SSS congruency criterion, ∆XOY is congruent to ∆XOZ.
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