hyperbolic function वाक्य
उदाहरण वाक्य
मोबाइल
- The integrand is simplified as follows using hyperbolic function identities:
- The hyperbolic functions take a legs of a right triangle covering this sector.
- He follows George Salmon in exhibiting the hyperbolic angle, argument of hyperbolic functions.
- Sinh, cosh and tanh are hyperbolic functions.
- Hyperbolic functions were introduced in the 1760s independently by Vincenzo Riccati and Johann Heinrich Lambert.
- Space-time tilt is measured by rapidity, and calculated with hyperbolic functions .)
- Hyperbolic function ), this is equivalent to
- In complex analysis, the hyperbolic functions arise as the imaginary parts of sine and cosine.
- When considered defined by a complex variable, the hyperbolic functions are rational functions of holomorphic.
- Some authors have called inverse hyperbolic functions " area functions " to realize the hyperbolic angles.
- Trivial modification of standard hyperbolic functions.
- Also, the function evaluations required are typically quite expensive, involving trigonometric / hyperbolic function calls.
- I've found explanations of the hyperbolic functions, but not how they are used for vector analysis.
- In the 18th century, Johann Heinrich Lambert introduced the hyperbolic functions and computed the area of a hyperbolic triangle.
- The Lorentz transformations can also be derived in a way that resembles circular rotations in 3d space using the hyperbolic functions.
- The following year Bulletin of the American Mathematical Society published Mellen W . Haskell's outline of the hyperbolic functions.
- For a given value of a hyperbolic function, the corresponding inverse hyperbolic function provides a so-called hyperbolic angle.
- For a given value of a hyperbolic function, the corresponding inverse hyperbolic function provides a so-called hyperbolic angle.
- To follow the naming convention for inverse trig / hyperbolic function, the sought value would be atanc ( 2 ).
- The elementary functions include the trigonometric and hyperbolic functions and their inverses, as they are expressible with complex exponentials and logarithms.
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