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Given : (i) AP = BP (tangent of circle).
(ii) AE = ED and BC = CD (tangent of circle).
(iii) AP = 15 cm
Find : perimeter of ΔPEC
Solution :
w.r.t.q AP = BP (given)
so ,
(AE + EP) = (BC + CP)
we also write ,
(ED + EP) = (CD + CP) (given)
so ,
(ED + EP) = (CD + CP) = 15
therefore ,
perimeter of ΔPEC = EP + CP + EC
= > EP + CP + (ED + DC)
= > (ED + EP) + (CD + CP) (above proved)
= > 15 + 15 = 30 cm
perimeter of ΔPEC = 30 cm
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