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ASA Criteria for Congruency

P is a point ...

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P is a point on the bisector of < ABC if the line through P parellel to BA meets BC at A , prove that ∆ BOQ is an isosceles triangle

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Q. P is a point on the bisector of ∠ABC. If the line through P, parallel to BA meets BC at Q, prove that ΔBPQ is an isosceles triangle.

P

is a point on the bisector of

∠ A B C

. The line through

P

B A

B C

Q

Δ B P Q

is an isosceles triangle.

Q. P is a point on the bisector of ∠ABC. If the line through P, parallel to BA meet BC at Q, prove that BPQ is an isosceles triangle.

Q. Question 4
P is a point on the bisector of

∠ A B C

. If the line through P, parallel to BA meet BC at Q, prove that BPQ is an isosceles triangle.

P is a point on the bisector of an angle $∠ A B C .$ If the line through P parallel to AB meets BC at Q, prove that triangle BPQ is isosceles.

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