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

Line L has intercepts aa n db on the coordinate axes. When the axes are rotated through a given angle keeping the origin fixed, the same line L has intercepts pa n dqdot Then (a) a^2+b^2=p^2+q^2 (b)1/(a^2)+1/(b^2)=1/(p^2)+1/(q^2) (c)a^2+p^2=b^2+q^2 (d) 1/(a^2)+1/(p^2)=1/(b^2)+1/(q^2)

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=

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

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

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

A line AB makes intercepts of length a and b on the coordinate axes. Find the equation of the parabola passing through A, B and the origin if AB is the shortest focal chord of the parabola.

Let L be the line 2x+y=2. If the axes are rotated by 45^(@) without transforming the origin ,the intercepts made by line L on the new are

A variable line makes intercept on the coordinate axes.If the length of perpendicular on the line from the origin is the geometric mean of the lengths of intercepts,then find the locus of the foot of perpendicular drawn from the origin.