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Related Questions

• The equations of two lines through $(0,\ a)$ which are at distance ‘a’ from the point $(2a,\ 2a)$ are

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• If the given lines $y={{m}_{1}}x+{{c}_{1}},y={{m}_{2}}x+{{c}_{2}}$ and $y={{m}_{3}}x+{{c}_{3}}$ be concurrent, then

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• If a variable line drawn through the point of intersection of straight lines $\frac{x}{\alpha }+\frac{y}{\beta }=1$and $\frac{x}{\beta }+\frac{y}{\alpha }=1$ meets the coordinate axes in A and B, then the locus of the mid point of $AB$ is

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• The line $2x+3y=12$meets the x-axis at A and y-axis at B. The line through (5, 5) perpendicular to $AB$meets the x- axis , y axis and the $AB$ at C, D and E respectively. If O is the origin of coordinates, then the area of $OCEB$is

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• The solution of equations $x+y=10,2x+y=18$ and $4x-3y=26$ will be

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