Question

Find the equation of the line passing through the point (1, 1) and the
perpendicular from the origin makes an angle 60 degree with x – axis.
answer me guys

Answer 1

A horizontal line that runs through, say, (4,1) would have an equation of y = 1 and be parallel to the x-axis. A line perpendicular to the x-axis would have the opposite. The y-axis, for example, has an equation of x = 0 because any point on the y-axis has a y-value of 0.

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Answer 2

Step-by-step explanation:

As we know that,

cos2a+cos2b+cos2c=1

Here, 

cosa=cos60°=21

cosb=3x

cosc=x

Here, x is constant,

Now,

41+3x2+x2=1

⇒4x2=1−41

⇒x=±43

Now, direction cosines of line L1-

21,43,43

direction cosines of line L1- 

21,−43,−43

Angle between the lines, cosθ=41−169−163=−21

⇒θ=60°