Equation(s) of the straight line(s), inclined at `30^(@)` to the x-axis such that the length of its (each of their) line segment(s) between the coordinates axes is 10 units, is (are)

Equation(s) of the straight line(s), inclined at 30^0 to the x-axis such that the length of its (each of their) line segment(s) between the coordinate axes is 10 units, is (are) x+sqrt(3)y+5sqrt(3)=0 x-sqrt(3)y+5sqrt(3)=0 x+sqrt(3)y-5sqrt(3)=0 x-sqrt(3)y-5sqrt(3)=0

Find the slope and y intercept of the straight line 2x-3y+5=0 . Also find the length of the portion of the line intercepted between the coordinate axes.

Equation of a straight line, parallel to x-axis and passes through (0, 5) is

A straigh line passes through the point (2,3) and is such that the sum of its intercepts on the coordinate axes is 10. Find the equation of the straight line.

Determine the equation of the straight line through the point (2,3) which divides the portion of the line segment between the axes in the ratio 2 : 1 .

Determine the equation of the straight line through the point (2,3)which divides the portion of the line segment between the axes In the ratio 2:1

The equation of the straight line whose slope is 1 and intercept on x- axis is (-3) , is-

If a straight line passing through the point P(-3,4) is such that its intercepted portion between the coordinate axes is bisected a P, then its equation is

Find the equation of the straight line passing throught the points (-3,4) and (5,-2) , find also the coordinates of the points where the line cuts the coordinate axes.

Find the equation of the straight line which passes through the point of intercestion of the straight lines 3x-4y+1=0 and 5x+y=0 and makes equal intercepts upon the coordinate axes .