In Fig. 9.34, ABC is a right triangle right angled at A. BCED, ACFG and ABMN are
squares on the sides BC, CA and AB respectively. Line segment AXI DE meets BC
at Y. Show that:
G
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Answer:
Since all angle of square is 90 degree
angle ABM=90
angle DBC=90
Now
<ABM=<DBC
<ABM+<ABC=<OBC+<ABC
<MBC=<ABD------1
In ∆MBC and ∆ABD,
MB=AB. [Same sides of a square are equal]
<MBC=<ABD [From 1]
BC=BD [Same sides of a square are equal]
∆MBC ≈∆ABD. [SAS]
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