Let `L` be the line `2x+y-2=0`. The axes are rotated by `45^@` in clockwise direction then the intercepts made by the line `L` on the new axes are respectively

Sum of the intercepts cut off by the line 2x + 3y = 6 on the axes is

Find the equation of the line whose intercepts on x and y axes are 2 and -3 respectively.

Find the equation of the line, which makes intercepts -3, and 2 on the x and y-axes respectively.

Find the equation of the line, which makes intercepts 3 and 2 on the x and y axes respectively.

Find the equation of the circle drawn on the intercept made by the line 2x+3y=6 between the coordinate axes as diameter.

If a line passes through the point (2,2) and encloses a triangle of area A square units with the coordinate axes , then the intercepts made by the line on the coordinate axes are the roots of the equations

The co-ordinate axes are rotated about the origin O in the counter-clockwise direction through an angle 60^(@) If p and q are the intercepts made on the new axes by a straight line whose equation referred to the original axes is x + y = 1 , then (1)/(p^(2)) + (1)/(q^(2)) =

Find the slope and y-intercept of the line : ax - by = 0

The tngent of angle between the lines whose intercepts on the axes are a, -b and b -a respectively is

Find the tangent of the angle between the lines which have intercepts 3, 4, and 1, 8 on the x and y axes respectively.