from an external point p, tangents PA and PB are drawn to a circle with centre O. If CD is the tangent to a point E PA = 14 find the perimeter of triangle PCD
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Answer:
AC=CE , ED=BD &AP=PB(tangents from the same external point are equal)
AC=CE=PA-PC=14-PC
ED=BD=PB-PD=14-PD
Perimeter of ∆PCD=PC+CD+DP
=PC+CE+ED+PD
=PC+(14-PC)+(14-PD)+PD
=14+14
=28cm
Answered by
1
Hope it helps .
PA =PB=14
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