A line has intercepts a and b on the coortdinate axes. When the axes are rotateed through an angle `alpha`, keeping the origin fixed, the line makes equal intercepts on the coordinate axes, then `tanalpha` =

A line has intercepts a and b on the coortdinate axes.When the axes are rotateed through an angle alpha, keeping the origin fixed, the line makes equal intercepts on the coordinate axes,then tan alpha=

Line L has intercepts a and b on the coordinate axes. When, the axes area rotated through a given angle, keeping the origin fixed, the same line L has intercepts p and q , then

The line L has intercepts a and b on the coordinate axes. The coordinate axes are rotated through a fixed angle, keeping the origin fixed. If p and q are the intercepts of the line L on the new axes, then (1)/(a^(2))-(1)/(p^(2))+(1)/(b^(2))-(1)/(q^(2)) is equal to

Find the equation of a line making intercept 4 and 5 on the coordinate axes .

Thu Line L has intercept a and b on the co- ordinate axes.When keeping the origin fixed, the coordinate axis are rotated around a fixed angle,then the line has intercepts p and q on rotate axis,then

The point on the curve y^(2) = 4ax at which the normal makes equal intercepts on the coordinate axes is

Form the differential equation of the family of lines making equal intercepts on the co-ordinate axes.

Find the differential equation of family of lines making equal intercept on coordinate axes.