Lfox at 18:25, 8 July 2024

2024-07-08T18:25:54Z

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-'''e''' is the
+'''e''' is a [TODO]
 == Geometric interpretation ==
 [[File:1920px-Hyperbolic functions-2.svg.png|thumb|" A ray through the unit hyperbola ''x''<sup>2</sup> − ''y''<sup>2</sup> = 1 at the point (cosh ''a'', sinh ''a''), where ''a'' is twice the area between the ray, the hyperbola, and the ''x''-axis. For points on the hyperbola below the ''x''-axis, the area is considered negative" [TODO]]]
-<math>\cosh(a)</math> and <math>\sinh(a)</math> are the <math>x</math> and <math>y</math> coordinates on a unit hyperbola, at the place where the ray subtending an area of <math>a/2</math> intersects the hyperbola. This description is not very clear; see the figure.
+<math>\cosh(a)</math> and <math>\sinh(a)</math> are the <math>x</math> and <math>y</math> coordinates on a unit [[hyperbola]], at the place where the ray subtending an area of <math>a/2</math> intersects the hyperbola. (This description is not very clear; see the figure.) In this situation, <math>e^{a}</math> is the simply sum of <math>x</math> and <math>y</math> coordinates.

Lfox: Created page with "'''e''' is the == Geometric interpretation == " A ray through the unit hyperbola ''x''² − ''y''² = 1 at the point (cosh ''a'', sinh ''a''), where ''a'' is twice the area between the ray, the hyperbola, and the ''x''-axis. For points on the hyperbola below the ''x''-axis, the area is considered negative" [TODO] $\cosh(a)$ and $\sinh(a)$ are the $x$ and $y$
2024-07-08T17:22:09Z

Created page with "'''e''' is the == Geometric interpretation == thumb|" A ray through the unit hyperbola ''x''2 − ''y''2 = 1 at the point (cosh ''a'', sinh ''a''), where ''a'' is twice the area between the ray, the hyperbola, and the ''x''-axis. For points on the hyperbola below the ''x''-axis, the area is considered negative" [TODO] <math>\cosh(a)</math> and <math>\sinh(a)</math> are the <math>x</math> and <math>y</..."

New page
'''e''' is the

== Geometric interpretation ==
[[File:1920px-Hyperbolic functions-2.svg.png|thumb|" A ray through the unit hyperbola ''x''2 − ''y''2 = 1 at the point (cosh ''a'', sinh ''a''), where ''a'' is twice the area between the ray, the hyperbola, and the ''x''-axis. For points on the hyperbola below the ''x''-axis, the area is considered negative" [TODO]]]
<math>\cosh(a)</math> and <math>\sinh(a)</math> are the <math>x</math> and <math>y</math> coordinates on a unit hyperbola, at the place where the ray subtending an area of <math>a/2</math> intersects the hyperbola. This description is not very clear; see the figure.

In this situation, <math>e^{a}</math> is the sum of <math>x</math> and <math>y</math> coordinates