Category:Hyperbolic Sine Function
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This category contains results about 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 9 subcategories, out of 9 total.
D
H
L
P
S
Pages in category "Hyperbolic Sine Function"
The following 43 pages are in this category, out of 43 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 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 Formula for Hyperbolic Sine minus Hyperbolic Sine
- Prosthaphaeresis Formula for Hyperbolic Sine plus Hyperbolic Sine
- Prosthaphaeresis Formulas/Hyperbolic Sine minus Hyperbolic Sine
- Prosthaphaeresis Formulas/Hyperbolic Sine plus Hyperbolic Sine
