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Section 4.1
Let C_A = angles coterminal with angle A.
C_A = B & C
You say?
Let C_A = angles coterminal with angle A.
C_A = B & C
You say?
first one example:
Since the terminal side of a 50° angle resides in quadrant I, the terminal side of its coterminal angle must share that side. This means the new angle would make one complete revolution before having its
terminal side come to rest at the same place.
Therefore, to find the coterminal angle to a 50° angle, just add 360°.
50° + 360° = 410°
View attachment 873
compare your angle A and find coterminal
first one example:
Since the terminal side of a 50° angle resides in quadrant I, the terminal side of its coterminal angle must share that side. This means the new angle would make one complete revolution before having its
terminal side come to rest at the same place.
Therefore, to find the coterminal angle to a 50° angle, just add 360°.
50° + 360° = 410°
View attachment 873
compare your angle A and find coterminal
Angle A is not given to be 50 degrees. The question is asking for coterminal angles amomg the ones given in the picture. I see that angles B and C also end in quadrant 1. No?
I know that Angle A is not given to be 50 degrees, that was just an example to get an idea how to do it
you need to add 360 degrees to angle A
and, angle coterminal with angle A is only Angle B