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In triangles,PAB and PDC
AB=CD [Given]
angle APB=angle DPC [Vertically Opposite Angles]
PB=PD [Radii of the circle]
Therefore,triangle PAB is congruent to triangle PDC. [SAS congruency rule]
PA=PD [Radii of the circle]
PC=PB [Radii of the circle]
As AB and CD are equal,they are parallel to each other.
Then the other two sides are also parallel to each other.
Therefore,AD//BC
hence proved.
hope this helps
please mark as brainliest answer.☺
AB=CD [Given]
angle APB=angle DPC [Vertically Opposite Angles]
PB=PD [Radii of the circle]
Therefore,triangle PAB is congruent to triangle PDC. [SAS congruency rule]
PA=PD [Radii of the circle]
PC=PB [Radii of the circle]
As AB and CD are equal,they are parallel to each other.
Then the other two sides are also parallel to each other.
Therefore,AD//BC
hence proved.
hope this helps
please mark as brainliest answer.☺
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