Find the equation of the line which satisfy the given conditions : Perpendicular distance from the origin is 5 units and the angle made by the perpendicular with the positive xaxis is `30^@` .

Find the equation of the line whose perpendicular distance from the origin is 5 units and the angle made by the perpendicular with the positive X-axis is 30^@

Find the equation of a line whose perpendicular distance from the origin is 2 units and the angle between the perpendicular segment and the positive of the x-axis is 240^(@) .

Find the equation of the line whose perpendicular distance from the origin is 3 units and the angle between the positive direction of x-axis and the perpendicular is 15^(@) .

Find the equation of the line upon which the length of perpendicular p from origin and the angle apha made by this perpendicular with the positive direction of x-axis are p=5, alpha = 135^0

Find the equation of the line which satisfy the given conditions: Intersecting the xaxis at a distance of 3 units to the left of origin with slope -2 .

Find the equation of the line on which the length of the perpendicular segment from the origin to the line is 4 and the inclination of the perpendicular segment with the positive direction of x- axis is 30^(0) .

Find the equation of the line whose perpendicular distance from origin is 5 units and the angle which the normal makes with the positive direction of x-axis is 225^(@).

The equation of the line whose perpendicular distance from the origin is 3 units and the angle which the normal makes with with the positive direction of x -axis is 30^(@) is

Find the equation of the line where the perpendicular distance p of the line from origin and the angle alpha made by the perpendicular with x-axis are given as: p=1, alpha 90^0

Find the equation of a line with slope –1 and whose perpendicular distance from the origin is equal to 5.