• In the adjoining figure, ∆ABC is an isosceles triangle in which AB = AC.
If BM and AC are perpendicular and CN and AB are perpendicular , prove that:
(1) ∆BMC = ∆CNB
(ii) BM = CN
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Answer:
AAS
Step-by-step explanation:
ANB=180
ANC+BNC=ANB
ANC=90
BNC=ANB-ANC
=180-90
=90
SAME IN OTHER TRIANGLE
B=C
ISOSCELES TRIANGLE
SIDE BC =BC
HENCE BY AAS
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