For solving the problem, we'll use the next working rule:
the equation of the line which passes through a given point and has an inclination "a"
is:
(x-x1) / cos a = (y-y1) / sin a =
r,
where (x1,y1) are the coordinates of the
given point and r is the distance between (x,y) and
(x1,y1).
In our case, the coordinates of the given
point (-2,3) and the inclination a = 60 degrees.
The
equation is:
[x-(-2)]/cos 60 = (y-3)/ sin 60
= r
cos 60 = 1/2 and sin 60 =
sqrt3/2
(x+2)/(1/2) =
(y-3)/(sqrt3/2)
We'll divide by
2:
x+2 = (y-3)/sqrt 3 =
r/2
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