Let us consider 4 lines in all 4 quadrants having reduced bearing as given below.
Line |
RB |
AB |
N55°15'E |
BC |
S27°45'E |
CD |
S42°0'W |
DE |
N34°30'W |
Let us convert the given RB into WCB.
Note:
WCB 👉 short form of whole circle bearing.
RB 👉 short form of reduced bearing.
1. Line AB:
The given RB is N55°15'E which lies in the 1st quadrant.
Here, WCB= θ1 = RB = 55°15'
2. Line BC:
As you can observe in the above drawing, the given RB i.e. S27°45'E lies in the second quadrant.
WCB = θ2 = [180° - RB]
= [180° - 27°45']
= 152°15'
The given RB is S42°W, which lies in the third quadrant.
WCB = θ3 = [180° + RB]
= [180° + 42°]
= 222°
4. Line DE:
The given RB is N34°30'W, which lies in the fourth quadrant.
WCB = θ4 = [360° - RB]
= [360° - 34°30']
= 325°30'
To understand A to Z of surveying, click here.
Thank you for going through these calculation steps❤. Have a good day 😄.
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