The base of a triangle is axis of x and its other two sides are given by the equations
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The base of a triangle is axis of x and its other 2 sides are given by the equations :y = (1+α)x/α + (1+α) and y = (1+β)x/β + (1+β).Prove that the locus of its orthocentre is the line x+y = 0
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The base of a triangle is axis of x and its other 2 sides are given by the equations :y = (1+α)x/α + (1+α) and y = (1+β)x/β + (1+β).Prove that the locus of its orthocentre is the line x+y = 0
as ur wish
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