Reduce the following to the normal form. Find their perpendicular-distances from the origin and angle between perpendicular and the positive x-axis.
`y-2=0` .

Reduce the following to the normal form. Find their perpendicular-distances from the origin and angle between perpendicular and the positive x-axis. x-y=4 .

Reduce the following equation into normal form. Find their perpendicular distances from the origin and angle between perpendicular and the positive x-axis.:- y- 2 = 0,

Reduce the following equation into normal form. Find their perpendicular distances from the origin and angle between perpendicular and the positive x-axis.:- x-y= 4.

Reduce the following equation into normal form. Find their perpendicular distances from the origin and angle between perpendicular and the positive x-axis.:- x-sqrt3 y+8=0

Reduce the following equations into the normal form. Find their perpendicular distance from the origin and angle between perpendicular and positive direction of x-axis. (i) x-sqrt(3)y+8=0" " (ii) x-y=4 .

In the following , 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 x-axis is 30^@ .

The length of the perpendicular drawn from the origin to 2x-3y+6z+21=0