sin(2*pi/65537) = 0.0001
cos(2*pi/65537) = 1.0000
to 4 dp.
The answer will depend on whether the angles are measured in degrees or radians. That information is not provided and so the question cannot be answered.
Cosine(30) = sqrt(3)/2
(1+sqrt(3))/(2 sqrt(2))
dhasdhdsad
6.937
The answer will depend on whether the angles are measured in degrees or radians. That information is not provided and so the question cannot be answered.
It doesn't really. Depending on the exact value of the argument, the cosine function can give both positive and negative results, for a negative argument. As to "why" the sine, or cosine, functions have certain values, just look at the function definition. Take points on a unit circle. The sine represents the y-coordinate for any point on the circle, while the cosine represents the x-coordinate for such a point. (There are also other ways to define the sine and the cosine functions.)
Cosine(30) = sqrt(3)/2
Mario's cosine also the exact opposite of Mario.
(1+sqrt(3))/(2 sqrt(2))
Yes, the Pythagorean theorem gives the exact measurements always. It can be backed up by proofs and sin, cosine, etc.
dhasdhdsad
yes
6.937
mostly it comes from memorization. If sin 30 = 1/2, then arcsin (1/2) = 30
truehai
To find the angles where ( \cos(\theta) ) has specific values within the domain of ( 0^\circ ) to ( 360^\circ ), you would typically identify the corresponding reference angle and then consider both the first and fourth quadrants for positive values, and the second and third quadrants for negative values. For example, if you are looking for ( \cos(\theta) = 0.5 ), the angles would be ( 60^\circ ) and ( 300^\circ ). If you provide a specific cosine value, I can give you the exact angles.