A circle touches all the sides of the quadrilateral ABCD. If AB= 12.8cm, BC= 15.2cm and CD= 9.3cm, then find AD
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Since, length of two tangents drawn from an external point of circle are equal.
So, AP=AS
BP = BQ DR = DS
and RC = CQ
Adding all we get
(AP + BP) + (DR + RC) = AS + BQ + DS + CQ
(AP + BP) + (DR + RC)
(AS + DC) + (BQ + CQ)
AB + DC = AD + BC
6 + 4 = AD + 7
10 = AD + 7
AD = 10-7 = 3cm
Hence, AD = 3cm.
Step-by-step explanation:
Hope this answer will help you.
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