Category:Hyperbolic Sine Function
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This category contains results about Hyperbolic Sine Function.
Definitions specific to this category can be found in Definitions/Hyperbolic Sine Function.
The hyperbolic sine function is defined on the complex numbers as:
- $\sinh: \C \to \C$:
- $\forall z \in \C: \sinh z := \dfrac {e^z - e^{-z} } 2$
Also see
Subcategories
This category has the following 10 subcategories, out of 10 total.
Pages in category "Hyperbolic Sine Function"
The following 44 pages are in this category, out of 44 total.
D
H
- Half Angle Formula for Hyperbolic Sine
- Half Angle Formulas/Hyperbolic Sine
- Hyperbolic Sine Function is Odd
- Hyperbolic Sine in terms of Sine
- Hyperbolic Sine minus Hyperbolic Sine
- Hyperbolic Sine of Complex Number
- Hyperbolic Sine of Difference
- Hyperbolic Sine of Sum
- Hyperbolic Sine of Sum/Corollary
- Hyperbolic Sine of Zero is Zero
- Hyperbolic Sine plus Hyperbolic Sine
- Hyperbolic Tangent Half-Angle Substitution for Sine
P
- Periodicity of Hyperbolic Sine
- Power Reduction Formulas/Hyperbolic Sine Cubed
- Power Reduction Formulas/Hyperbolic Sine Squared
- Power Reduction Formulas/Hyperbolic Sine to 4th
- Power Series Expansion for Hyperbolic Sine Function
- Primitive of Hyperbolic Sine Function
- Primitive of Square of Hyperbolic Sine Function
- Primitive of Square of Hyperbolic Sine Function/Corollary
- Prosthaphaeresis Formulas/Hyperbolic Sine minus Hyperbolic Sine
- Prosthaphaeresis Formulas/Hyperbolic Sine plus Hyperbolic Sine