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Hi friend,
Here's your answer,
In ∆APD and ∆BPC,
Ang.PAD=Ang.PCB [Alternate angles]
Ang.PDA=Ang.PBC [Alternate angles]
Ang.APD=Ang.BPC [Vertically opposite angles]
Therefore,
∆APD is congruent to ∆BPC
AP=PC
[Corresponding Parts of Congruent Triangles]
PD=BP
[Corresponding Parts of Congruent Triangles]
Therefore,
AP/PD=PC/BP
Hence, proved.
Hope it helps!!!!
#yashankΠsingh
Here's your answer,
In ∆APD and ∆BPC,
Ang.PAD=Ang.PCB [Alternate angles]
Ang.PDA=Ang.PBC [Alternate angles]
Ang.APD=Ang.BPC [Vertically opposite angles]
Therefore,
∆APD is congruent to ∆BPC
AP=PC
[Corresponding Parts of Congruent Triangles]
PD=BP
[Corresponding Parts of Congruent Triangles]
Therefore,
AP/PD=PC/BP
Hence, proved.
Hope it helps!!!!
#yashankΠsingh
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