A line makes `30^(@)` angle with positive direction of y axis in clockwise direction, then slope of line is :

( 1 ) `sqrt(3)`
( 2 ) -`sqrt(3)`
( 3 ) `1/(sqrt3)`
( 4 ) -`1/(sqrt3) `

Find the angle of inclination of the line whose slope is (i) (1)/(sqrt(3)) , (ii)-sqrt(3) .

The angle made by the line sqrt(3)x-y+3=0 with the positive direction of X -axis is

The shortest distance between line y-x=1 and curve is : (1)(sqrt(3))/(4) (2) (3sqrt(2))/(8) (3) (8)/(3sqrt(2))(4)(4)/(sqrt(3))

Find the inclination of the lines whose slopes are as follows : (i) sqrt(3) (ii) 1 (iii) -(1)/(sqrt(3))

The line segment joining the points A,B makes projection 1,4,3 on x,y,z axes respectively then the direction cosiners of AB are (A) 1,4,3 (B) 1/sqrt(26),4/sqrt(26),3/sqrt(26) (C) (-1)/sqrt(26, 4/sqrt(26),3/sqrt(26) (D) 1/sqrt(26),(-4)/sqrt(26),3/(sqrt(26)

Plot the points and compute the slope of the line containing them. (sqrt(2),3),(1,sqrt(3))

Direct tangents are : (A) y=sqrt(3)x+sqrt(3),y=-sqrt(3)x+sqrt(3)

Find the angle between the lines whose direction cosines are (-(sqrt3)/(4), (1)/(4), -(sqrt3)/(2)) and (-(sqrt3)/(4), (1)/(4), (sqrt3)/(2)) .

Find the angle made by the line x+sqrt3y-6=0 with the positive direction of the x-axis.

Find the angle between the lines whose slopes are sqrt(3) and (1)/(sqrt(3))