Category:Secant Function
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This category contains results about Secant Function.
Definitions specific to this category can be found in Definitions/Secant Function.
In the above right triangle, we are concerned about the angle $\theta$.
The secant of $\angle \theta$ is defined as being $\dfrac{\text{Hypotenuse}} {\text{Adjacent}}$.
Also see
Subcategories
This category has the following 5 subcategories, out of 5 total.
Pages in category "Secant Function"
The following 63 pages are in this category, out of 63 total.
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- Secant Function is Even
- Secant in terms of Hyperbolic Secant
- Secant in terms of Tangent
- Secant is Reciprocal of Cosine
- Secant of 105 Degrees
- Secant of 120 Degrees
- Secant of 135 Degrees
- Secant of 15 Degrees
- Secant of 150 Degrees
- Secant of 165 Degrees
- Secant of 195 Degrees
- Secant of 210 Degrees
- Secant of 225 Degrees
- Secant of 240 Degrees
- Secant of 255 Degrees
- Secant of 285 Degrees
- Secant of 30 Degrees
- Secant of 300 Degrees
- Secant of 315 Degrees
- Secant of 330 Degrees
- Secant of 345 Degrees
- Secant of 45 Degrees
- Secant of 60 Degrees
- Secant of 75 Degrees
- Secant of Angle in Cartesian Plane
- Secant of Angle plus Full Angle
- Secant of Angle plus Right Angle
- Secant of Angle plus Straight Angle
- Secant of Angle plus Three Right Angles
- Secant of Complement equals Cosecant
- Secant of Complex Number
- Secant of Conjugate Angle
- Secant of Full Angle
- Secant of i
- Secant of Right Angle
- Secant of Straight Angle
- Secant of Supplementary Angle
- Secant of Three Right Angles
- Secant of Three Right Angles less Angle
- Secant of Zero
- Shape of Secant Function
- Shape of Secant Function/Graph
- Sign of Secant
- Sine in terms of Secant
- Sum of Squares of Sine and Cosine/Corollary 1