Coterminal Angles are two angles in standard position with the same terminal side.
-330ô
The two angles that are coterminal with 206 degrees are 12 degrees and 30 degrees.
the coterminal side of 45 degree is -315 degree
There are an infinite number of angles that are coterminal with a given angle because coterminal angles differ by full rotations. Specifically, for any angle ( \theta ), you can find coterminal angles by adding or subtracting multiples of ( 360^\circ ) (or ( 2\pi ) radians). This means that ( \theta + 360^\circ n ) (where ( n ) is any integer) will always result in an angle that shares the same terminal side as ( \theta ), leading to an infinite set of such angles.
320°
Coterminal angles are angles that are formed at the same vertex.
Any angle can be coterminal.
Coterminal angles.
-330ô
Any angles can be coterminal. 10 and 370 - IF MEASURED IN DEGREES - are effectively identical.
The two angles that are coterminal with 206 degrees are 12 degrees and 30 degrees.
195 degrees.
-5pi/2
the coterminal side of 45 degree is -315 degree
To find negative coterminal angles, subtract 360 degrees from the given angles. For 25 degrees, the negative coterminal angle is (25 - 360 = -335) degrees. For 150 degrees, it is (150 - 360 = -210) degrees. For 300 degrees, the negative coterminal angle is (300 - 360 = -60) degrees.
pi/2 is one possible answer.
An angle that is coterminal with 30 degrees can be found by adding or subtracting multiples of 360 degrees. In this case, an angle coterminal with 30 degrees could be 390 degrees (30 + 360) or -330 degrees (30 - 360). Coterminal angles have the same initial and terminal sides, but may differ in number of rotations around the unit circle.