If the portion of a straight line intercepted between the axes of co-ordinates is bisected at `(2p,2q)`, write the equation of the straight line.

If the co-ordinates of the middle point of the portion of the line intercepted between the co-ordinate axes is (3, 2), then the equation of the line will be:

The portion of a line intercepted between the coordinate axes is bisected by the point (x_(1), y_(1)) . The equation of the line is

A straight line through P(1,2) is such that the intercept between the axes is bisected at p then the equation of the straight line is

A straight line passes through the point (3, 2) and the portion of this line, intercepted between the positive axes, is bisected at this point. Find the equation of the line.

The portion of a line intercepted between the co-ordinate axes is divided by the point (-4, 3) in the ratio 5:3 . Find the equation of the line.

A straight line passes through the point (-5,2) and the portion of the line intercepted between the axes is divided at this point in the ratio 2:3. Find the equation of the line.

A straight line passes through the point (3,5) and is such that the portion of it intercepted between the axes is bisected at the point . Find the equation of the straight line and also its distance from the origin.

A straight line passes throught the point (2,3) and is such that the portion of it intercepted between the axes is divided internally at the point in the ratio 4:3 . Find the equation of the straight line.

A straight line through P(1, 2) is such that the intercept between the axes is bisected at P. Then the equation of the straight line is :

If the mid- point of the portion of a line intercepted between ithe co-ordinate axes is (4,5) find the equation of the line.