" (i) "x-sqrt(3)y+8=0

The equation of a straight line on which the length of perpendicular from the origin is four units and the line makes an angle of 120^0 with the x-axis is (A) xsqrt(3)+y+8=0 (B) xsqrt(3)-y=8 (C) xsqrt(3)-y=8 (D) x-sqrt(3)y+8=0

The equation of a straight line on which the length of perpendicular from the origin is four units and the line makes an angle of 120^0 with the x-axis is (a) xsqrt(3)+y+8=0 (b) xsqrt(3)-y=8 (c) xsqrt(3)-y=8 (d) x-sqrt(3)y+8=0

The equation of a straight line on which the length of perpendicular from the origin is four units and the line makes an angle of 120^0 with the x-axis is (A) xsqrt(3)+y+8=0 (B) xsqrt(3)-y=8 (C) xsqrt(3)-y=8 (D) x-sqrt(3)y+8=0

The equation of a straight line on which the length of perpendicular from the origin is four units and the line makes an angle of 120^0 with the x-axis is (a) xsqrt(3)+y+8=0 (b) xsqrt(3)-y=8 (c) xsqrt(3)-y=8 (d) x-sqrt(3)y+8=0

The equation of a straight line on which the length of perpendicular from the origin is four units and the line makes an angle of 120^(@) with the x -axis is x sqrt(3)+y+8=0x sqrt(3)-y=8x sqrt(3)-y=8( d) x-sqrt(3)y+8=0

The angle which the normal to the line x-sqrt(3)y+8=0 passing through the origin, makes with the positive x - axis is

Reduce each of the equations to the normal form and find the length of the perpendicular from origin to the line x-sqrt(3) y+8=0

Reduce each of the equations to the normal form and find the length of the perpendicular from origin to the line x-sqrt(3) y+8=0