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OM is perpendicular to AB in the diagram. Prove that M is the mid point of AB. |
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Answer» OA = OB ∴ ∆ OAB is an isosceles triangle. ∴ ∠A = ∠B When ∆ OMA and ∆ OMB are considered, OM is the common side ∠AMO = ∠BMO = 90 ∠AOM = ∠BOM One side of the triangle and angles at the ends of sides are equal. So the other two sides are also equal. ∴ AM = MB ∴ M is the midpoint of AB. |
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