In the given figure, AD = BP ,P and Q are the mid points of the sides AB and DR respectively. If PR ║BS, prove that (i) AC║BS (ii) DS = 3DQ.
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Correct option is
D
AQ2+CP2=45AC2
AQ2=AB2+BQ2
since Q is midpoint on BC, BQ=2BC
AQ2=AB2+(2BC)2
=AB2+4BC2 ...(i)
Similarly CP2=BC2+BP2
since P is midpoint on AB, BP=2AB
CP2=BC2+(2AB)2
=4AB2+BC2 ...(ii)
∴AQ2+CP2=AB2+4
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