In the given figure, the line segment AB and CD bisects each other at a point 'P'. prove that triangle APC is congruent to triangle BPD
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Hi friend,
In ΔAPC and ΔBPD
∠APC= ∠BPD(vertically opposite angles)
AP=BP(GIVEN)
CP=DP(GIVEN)
SO,ΔAPC ≈ ΔBPD (by SAS rule)
____________________________________________________Thanks :)___
In ΔAPC and ΔBPD
∠APC= ∠BPD(vertically opposite angles)
AP=BP(GIVEN)
CP=DP(GIVEN)
SO,ΔAPC ≈ ΔBPD (by SAS rule)
____________________________________________________Thanks :)___
Answered by
2
Answer:
In ΔAPC and ΔBPD
∠APC= ∠BPD(vertically opposite angles)
AP=BP(GIVEN)
CP=DP(GIVEN)
SO,ΔAPC ≈ ΔBPD (by SAS rule)
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