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nerpendicularAD on the base BC of athe. Thef th Prove that 2AB2 2AC2+ BC2AABC intersects BC at D so that DB 3CD.ly..MOCK TEST PAPER257 |
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Answer» Let BD = 3y , CD = y, and thus BC = 4y. Applying Pythagoras theorem, In ∆ABD , AB² = AD²+BD² In ∆ACD, AC² = AD²+CD², from equations above equate for AD, we get, AB²–BD² = AC²–CD² AB² = AC² + 9y²–y²= AC² + 8y²multiply by 2, 2AB² = 2AC²+16y²which is, 2AB² = 2AC² + BC² Like my answer if you find it useful! |
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