by using rightangle triangle
I'm sorry the question is not correctly displayed. If f(x) = cos(2x).cos(4x).cos(6x).cos(8x).cos(10x) then, find the limit of {1 - [f(x)]^3}/[5(sinx)^2] as x tends to 0 (zero).
Find the measure of this angles m1 equals 123 m8 equals?
cos 2x = cos2 x - sin2 x = 2 cos2 x - 1; whence, cos 2x / cos x = 2 cos x - (1 / cos x) = 2 cos x - sec x.
sec x = 1/cos x sec x cos x = [1/cos x] [cos x] = 1
y=2 sin(3x) dy/dx = 2 cos(3x) (3) dy/dx = 6 cos(3x)
cos(theta) = 0.7902 arcos(0.7902) = theta = 38 degrees you find complimentary angles
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.
If the angles are measured in radians then the answer is -0.2678
yes
Yes. Quadrantal angles have reference angles of either 0 degrees (e.g. 0 degrees and 180 degrees) or 90 degrees (e.g. 90 degrees and 270 degrees).
There is no reason at all. For most angles sin plus cos do not equal one.
sin cos tan -soh cah toa
If you know the length of the sides of a triangle you can find all the angles of the triangle using the Law of cosines such as: Step 1. cos A = (b^2 + c^2 - a^2)/(2bc) cos B = (a^2 + c^2 - b^2)/(2ac) cos C = (a^2 + b^2 - c^2)/(2ab) Step 2. Find the arc cosine A, arc cosine B, and arc cosine C in order to find the angles A, B, and C.
sin θ = cos (90° - θ) cos θ = sin (90° - θ)
sin(x) = cos(90° - x) cos(x) = sin(90° - x)
cos(195) = cos(180 + 15) = cos(180)*cos(15) - sin(180)*sin(15) = -1*cos(15) - 0*sim(15) = -cos(15) = -cos(60 - 45) = -[cos(60)*cos(45) + sin(60)*sin(45)] = -(1/2)*sqrt(2)/2 - sqrt(3)/2*sqrt(2)/2 = - 1/4*sqrt(2)*(1 + sqrt3) or -1/4*[sqrt(2) + sqrt(6)]
There are many. For example, if A and B are the two acute angles, then A + B = 90 degrees or sin(A) = cos(B) or cos(A) = sin(B) or tan(A) = 1/tan(B)