line l is the bisector of angle A and B is any point on l.BP and BQ are perpendiculars from B to the arms of angle A.show that: 1) triangle APB congruent to the triangle AQB
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In ΔABP and ΔAQB
∠BAP = ∠QAB (line l is the bisector)
∠BPA = ∠BQA (perpendiculars or 90°)
AB = AB (common)
∴ By AAS rule, ΔAPB ≌ ΔAQB.
∠BAP = ∠QAB (line l is the bisector)
∠BPA = ∠BQA (perpendiculars or 90°)
AB = AB (common)
∴ By AAS rule, ΔAPB ≌ ΔAQB.
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