34. In a triangle ABC, ∠A = 90°, M is the mid-point of BC and D is a point on BC such that AD⊥ BC

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In the given figure, triangle ABC is an isosceles triangle, AB = AC and D is the mid-point of BC. In the given figure, triangle ABC is an isosceles triangle, AB = AC and D is the mid-point of BC.
36. In a triangle ABC, ∠A = 90°, M is the mid-point of BC and D is a point on BC such that || edu214 36. In a triangle ABC, ∠A = 90°, M is the mid-point of BC and D is a point on BC such that || edu214
In triangle ABC, angle B = 90 and D is the mid point of BC. Prove that: (i) AC2=AD2+3CD2 (ii) BC2=4( In triangle ABC, angle B = 90 and D is the mid point of BC. Prove that: (i) AC2=AD2+3CD2 (ii) BC2=4(
If D is the midpoint of BC in △ABC and ∠A = 90⁰, then AD = _______. If D is the midpoint of BC in △ABC and ∠A = 90⁰, then AD = _______.
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