Add 360, giving the answer as 691 degrees.
Co-terminal angles are angles that share the same terminal side when drawn in standard position. This occurs because angles can be formed by adding or subtracting full rotations, which is 360 degrees (or (2\pi) radians). Since you can continuously add or subtract these full rotations, there are infinitely many angles that can be co-terminal with a given angle. For example, an angle of 30 degrees is co-terminal with angles like 390 degrees (30 + 360) and -330 degrees (30 - 360).
Co-terminal angles are angles that share the same terminal side when drawn in standard position, differing only by an integer multiple of 360 degrees (or 2π radians). For example, 30 degrees and 390 degrees are co-terminal because if you add 360 degrees to 30, you arrive at 390. This concept is useful in trigonometry, as it allows for simplification of angle measurements and calculations. In essence, co-terminal angles represent the same direction or position on the unit circle.
Yes.
55 degree
The answer depends on whether the angle is 20 degrees or 20 radians.
1 800 331 0852
Latitude is the measurement of degrees from the equator to the pole so that the pole has a latitude of 90 degrees. Co-latitude is the measurement of degrees from the pole to the equator so that the equator has a latitude of 90 degrees. Also the sum of latitude and co-latitude is always 90 degrees.
No. The angles of a triangle always add up to exactly 180 degrees. A right triangle must have one right angle, i.e. an angle of 90 degrees. That leaves 90 degrees for the other two angles. 38 and 54 add up to 92 degrees, so they can't co-exist with the 90-degree angle in a right triangle.
Two 90 degree angles create a perpendicular angle. A 60 degree angle and 120 degree angle also create a 180 degree sum.
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.
When two lines are parallel and are cut by a transversal, the co-interior angles (also known as consecutive interior angles) are supplementary. This means that the sum of their measures is always 180 degrees. For example, if one co-interior angle measures 70 degrees, the other will measure 110 degrees. This property is a key aspect of understanding angles formed by parallel lines and a transversal.
To find the least positive angle coterminal with ( \frac{\pi}{6} ), you can add or subtract multiples of ( 2\pi ). Since ( \frac{\pi}{6} ) is already a positive angle and less than ( 2\pi ), it is the least positive angle coterminal with itself. Therefore, the least positive angle coterminal with ( \frac{\pi}{6} ) is ( \frac{\pi}{6} ).