If the intercept of a line between the coordinate axes is divided by the point `(-5,4)` in the ratio `1:2,` then find the equation of the line.

A line perpendicular to the line segment joining the points (1, 0) and (2, 3) divides it in the ratio 1: n. Find the equation of the line.

The straight line cuts the coordinate axes at A and B. if the mid point of AB is (3,2) the find the equation of AB.

Point R (h, k) divides a line segment between the axes in the ratio 1: 2. Find equation of the line.

The line segment joining the points (1, 2) and (2,1) is divided by the line 3x+4y=7 in the ratio

If the point (5,2) bisects the intercept of a line between the axes then its equation is

A line L passing through the point (2, 1) intersects the curve 4x^2+y^2-x+4y-2=0 at the point Aa n dB . If the lines joining the origin and the points A ,B are such that the coordinate axes are the bisectors between them, then find the equation of line Ldot

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

Find the intercept made by the following lines on the coordinate axes. 4x+3y+12=0