In isosceles ∆ABC, points M and N belong to base BC so that BM = CN. Prove: ∆BAM ≅ ∆CAN ∆AMN is an isosceles triangle.

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asked Jun 1, 2021 175k views

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Revathi Vijay · Answer 1 · 2021-06-05T13:31:54+0000

Answer:

SSS for Side Side Side

Explanation:

To prove:

Triangle ABC is isosceles so AB and AC are congruent. BM and NC are congruent because it is given. Since Triangle AMN isosceles the sides AM and AN are congruent. Also the definition of the isosceles Triangle. Because of this the triangles BAM and CAN are congruent.

In isosceles ∆ABC, points M and N belong to base BC so that BM = CN. Prove: ∆BAM ≅ ∆CAN ∆AMN is an isosceles triangle.

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