fdsdfghjuytrd
To find a coterminal angle, you can subtract or add multiples of 360 degrees. For the angle 534 degrees, you can subtract 360 degrees: 534 - 360 = 174 degrees. Therefore, the coterminal angle of 534 degrees is 174 degrees.
To find an angle that is coterminal with -40 degrees, you can add or subtract multiples of 360 degrees. In this case, adding 360 degrees gives you 320 degrees, which is coterminal with -40 degrees. Therefore, the angle that is coterminal with -40 degrees is 320 degrees.
To find the greatest negative coterminal angle of 122 degrees, subtract 360 degrees until the angle is negative. Starting with 122 degrees, subtracting 360 gives -238 degrees. Since -238 degrees is less than -360 degrees, it is the greatest negative coterminal angle for 122 degrees.
To find a coterminal angle for 41 degrees, you can add or subtract multiples of 360 degrees. For example, subtracting 360 degrees gives you a coterminal angle of 41 - 360 = -319 degrees. Alternatively, adding 360 degrees results in 41 + 360 = 401 degrees. Therefore, -319 degrees and 401 degrees are both coterminal with 41 degrees.
To find a positive angle less than 360 degrees that is coterminal with 390 degrees, subtract 360 degrees from 390 degrees. This gives you 390 - 360 = 30 degrees. Therefore, the positive angle that is coterminal with 390 degrees and less than 360 degrees is 30 degrees.
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.
Coterminal angles are angles that are formed at the same vertex.
To find an angle that is coterminal with ( \frac{3\pi}{2} ), you can add or subtract multiples of ( 2\pi ). For example, ( \frac{3\pi}{2} + 2\pi = \frac{3\pi}{2} + \frac{4\pi}{2} = \frac{7\pi}{2} ) is coterminal with ( \frac{3\pi}{2} ). Similarly, subtracting ( 2\pi ) gives ( \frac{3\pi}{2} - 2\pi = \frac{3\pi}{2} - \frac{4\pi}{2} = -\frac{\pi}{2} ), which is also coterminal.
mga bobo..walang sagot
Any angle between 0 and 180 degrees or 0 and pi radians.
explement of the angle or conjugate of an angle
To find the angle between two vectors, you need to use this form: a ∙ b / (|ab|) = cos(θ) θ = arccos(a ∙ b / (|ab|)) where a and b are vectors. Compute the dot product and the norm of |a| and |b|. Then, compute the angle between the vectors.
The angle of depression of a point is the angle between the line joining that point and the point of observation and the horizontal from the point of observation.
I can't find a sentence for the angle of incidence.
You have to convert them to Polar Points or the Azimuth points and use the angle difference.
i have no idea son
It's 60 degrees.