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Let A (4, 2), B (6, 5) And C (1, 4) Be The Vertices Of Triangle ABC
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The Vertices Of A Triangle ABC Are A (4, 6), B (1, 5) And C (7, 2). A Line Is Drawn To Intersect Sides
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The Two Opposite Vertices Of A Square Are (-1, 2) And (3, 2)
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Find The Centre Of A Circle Passing Through The Points (6, - 6)
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Determine The Ratio, In Which The Line 2x + Y - 4 = 0 Divides The Line Segment Joining
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Find The Area Of The Quadrilateral Whose Vertices Taken In Order Are (-4, - 2), (-3, - 5)
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Find The Area Of The Triangle Formed By Joining The Mid-points Of The Sides Of The Triangle
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Find The Coordinates Of A Point A, Where AB Is The Diameter Of A Circle Whose Centre
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If (1, 2), (4, Y), (x, 6) And (3, 5) Are The Vertices Of A Parallelogram Taken In Order
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Find The Ratio, In Which The Line Segment Joining A(1, - 5) And B
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Find The Coordinates Of The Points Of Trisection Of The Line Segment Joining (4, - 1)
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Find The Coordinates Of The Point Which Divides The Line Segment Joining Of (-1, 7)
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Find A Relation Between X And Y Such That The Point (x, Y) Is Equidistant From The Points
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Find The Values Of Y For Which The Distance Between The Points P
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Find The Point On The X-axis Which Is Equidistant From
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0 votes0 answer189 views4 Years Ago
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