Search results

{{r|Trigonometric function}}

[[Trigonometric function]]s: [[Inverse trigonometric function]]s:

{{r|Trigonometric function}}

{{r|Trigonometric function}}

{{r|Trigonometric function}}

{{r|Trigonometric function}}

{{r|Trigonometric function}}

...ll angle approximation''' is a rule that says that for small angles, the [[trigonometric function]]s sine and tangent are approximately equal to the angle. The approximation

...inverse of a [[linear function]] is entire). In particular, inverses of [[trigonometric function]]s are not entire.

The circle also serves as the starting point for the [[trigonometric function]]s sine, cosine and tangent. The functions are derived from the unit circle

The exponential is related to the [[trigonometric function]]s [[sine]] and [[cosine]] by ''[[de Moivre]]'s formula'':

To the right is an image that displays a noticeably different graph of the trigonometric function f(θ)= tan(θ) graphed on the cartesian plane. Note that its x-intercepts c {{main|inverse trigonometric function}}

{{r|Trigonometric function}}

...ed table of formulas, one may be as likely to spot the gamma function as a trigonometric function. One author describes the gamma function as "Arguably, the most common spec

...is sometimes called an "irrational fraction". A common example found in [[Trigonometric function|trigonometry]] is <math>\textstyle{\frac{\pi}{2}}</math>, the measure of a

As the angle of bank ''θ'' approaches 90°, the [[Trigonometric function|tangent function]] approaches infinity, allowing larger values for |'''v'''