cos^2x =
(1 + cos2x)/2
cos^2x equals the square of the cosine function applied to the angle x. In other words, it represents the value of cosine(x) multiplied by itself. For example, if cos(x) is equal to 0.5, then cos^2(x) is equal to 0.5 multiplied by 0.5, which equals 0.25.
Alternatively, cos^2(x) can also be expressed as 1 – sin^2(x), using the trigonometric identity: cos^2(x) + sin^2(x) = 1.
It is important to note that cos^2(x) is always non-negative, meaning it is greater than or equal to zero, since any value squared cannot be negative. Additionally, the range of cos^2(x) is between 0 and 1, inclusive, since the cosine function has a range between -1 and 1.
More Answers:
Cosecant Function Explained: Definition, Domain, And How To Solve Equations Involving CscxThe Cotangent Function: Definition And Examples In Trigonometry
The Identity Of Sin^2(X) And Its Importance In Simplifying Trigonometric Computations
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded