Category:Werner Formulas
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This category contains pages concerning Werner Formulas:
Cosine by Cosine
- $\cos \alpha \cos \beta = \dfrac {\map \cos {\alpha - \beta} + \map \cos {\alpha + \beta} } 2$
Sine by Sine
- $\sin \alpha \sin \beta = \dfrac {\map \cos {\alpha - \beta} - \map \cos {\alpha + \beta} } 2$
Sine by Cosine
- $\sin \alpha \cos \beta = \dfrac {\map \sin {\alpha + \beta} + \map \sin {\alpha - \beta} } 2$
Cosine by Sine
- $\cos \alpha \sin \beta = \dfrac {\map \sin {\alpha + \beta} - \map \sin {\alpha - \beta} } 2$
Source of Name
This entry was named for Johann Werner.
Subcategories
This category has the following 5 subcategories, out of 5 total.
Pages in category "Werner Formulas"
The following 20 pages are in this category, out of 20 total.
W
- Werner Formula for Cosine by Cosine
- Werner Formula for Cosine by Sine
- Werner Formula for Hyperbolic Cosine by Hyperbolic Cosine
- Werner Formula for Hyperbolic Sine by Hyperbolic Cosine
- Werner Formula for Hyperbolic Sine by Hyperbolic Sine
- Werner Formula for Sine by Cosine
- Werner Formula for Sine by Sine
- Werner Formulas
- Werner Formulas/Also known as
- Werner Formulas/Also presented as
- Werner Formulas/Cosine by Cosine
- Werner Formulas/Cosine by Sine
- Werner Formulas/Hyperbolic Cosine by Hyperbolic Cosine
- Werner Formulas/Hyperbolic Sine by Hyperbolic Cosine
- Werner Formulas/Hyperbolic Sine by Hyperbolic Sine
- Werner Formulas/Sine by Cosine
- Werner Formulas/Sine by Sine