Enter the value of the angle, and the cotangent calculator will instantly determine the cot trigonometric value for it and display results in radians, m radians, Pi-radians, or degrees.
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The online Cotangent Calculator quickly computes the cotangent (cot) of any given angle. You can view results in degrees, radians, milli-radians, or multiples of π. The calculator uses standard cotangent formulas to provide accurate results instantly.
Cotangent is a trigonometric function defined as the reciprocal of the tangent. In a right-angled triangle, it is the ratio of the side adjacent to the angle to the side opposite:
$$ \cot(x) = \frac{1}{\tan(x)} = \frac{\text{adjacent}}{\text{opposite}} $$
It can also be expressed using sine and cosine:
$$ \cot(x) = \frac{\cos(x)}{\sin(x)} $$
If a triangle has an adjacent side = 15 and opposite side = 3, the cotangent is:
$$ \cot(\alpha) = \frac{15}{3} = 5 $$
For quick calculations, you can use an online cotangent calculator, or an online tangent calculator to find tangent values first.
For any angle in a right triangle:
$$ \cot(\alpha) = \frac{\text{adjacent}}{\text{opposite}} $$

Common cotangent values for reference:
| Degrees | Radians | cot(x) |
|---|---|---|
| 0° | 0 | Undefined |
| 30° | π/6 | 1.73205 |
| 45° | π/4 | 1 |
| 60° | π/3 | 0.57735 |
| 90° | π/2 | 0 |
| 120° | 2π/3 | -0.57735 |
| 135° | 3π/4 | -1 |
| 150° | 5π/6 | -1.73205 |
| 180° | π | Undefined |
For inverse calculations, an arctangent calculator can be used.
The cotangent function produces repeating curves with vertical asymptotes at points where the function is undefined. Key features:

On the unit circle, cotangent is the ratio of the x-coordinate to the y-coordinate of the point corresponding to the angle:
$$ \cot(t) = \frac{x}{y} $$
Used in triangle calculations, unit circle problems, and general trigonometric computations alongside sine, cosine, and tangent.
The cotangent calculator offers fast, reliable computation of cotangent values. It is ideal for students, teachers, and professionals working with trigonometry or angle-based problems.
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