In the adjoining figure,P is a point on the side BC of∆ABC . prove that
(AB+BC+CA) >2AP
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Hey I hope I solved your problem
Step-by-step explanation:
In triangle ABP,
(Sum of any two sides is greater than 3rd side)
AB+BP>AP (1)
Similarly, in triangle ACP,
(Sum of any two sides is greater than 3rd side)
AC+CP>AP. (2)
By adding 1 and 2 We have,
AB+BP+AC+CP>AP+AP
AB+BC+AC>2AP. ( Since, BP+CP=BC )
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