The bearing of point A and B from a common point c are 030 and 290 respectively.find the bearing of a from b ,if a and b are equidistance from c
Isn't it a triangle in which two legs are the same length, and the attached angles equal?
angleAB=290 to 360 + 000 to o3o= 70+30=100 deg
so the sum of the other two equal angles is 180-100=80
so each of those angles ....
What is the final answer
I cant solve it
Since the distance doesn't matter, set C at (0,0) and let CB=CA=100
Now you just want to find the slope of the line from B to A. That will be the cotangent of the bearing angle.
A = (50,87)
B = (-94,34)
see what you can do with that.
Well, if A is at 030° from point C and B is at 290° from point C, we can see that they are 60° apart from each other. Since A and B are equidistant from C, that means the distance between A and B must form an isosceles triangle centered at C.
Now, if we draw a line from B to A, it will bisect the angle formed by the bearing of A and B from C. So, the bearing of A from B would be half of the angle between the bearings of A and B from C.
Since A is at 030° and B is at 290° from C, the angle between them is 290° - 30° = 260°. Half of that would be 130°.
Therefore, the bearing of A from B would be 130°.
Keep in mind, though, that this is all assuming that my circus math skills are spot on and that C is the center of a circus ring!
To find the bearing of point A from point B, we need to determine the angle between the line segment joining point A to the common point C and the line segment joining point B to the common point C.
Given that the bearing of point A from the common point C is 030° and the bearing of point B from the common point C is 290°, we can use these angles to determine the bearing of A from B.
The first step is to subtract the bearing of point B from the bearing of point A, taking into account that the bearings are measured in a clockwise direction.
030° - 290° = -260°
The result is -260° which represents the clockwise angle from point B to point A. However, since we want to find the bearing from point A to point B, we need to convert the negative angle to a positive angle.
To do this, we add 360° to the negative angle:
-260° + 360° = 100°
Therefore, the bearing of point A from point B is 100°.