Rectangular hyperbola (x-a)*(y-b) = a*b. The hyperbola is constructed through the tool [Conics\Hyperbola\Rectangular Hyperbola], by setting its center at P(a,b) and a vertex of it at C. C is a point depending on P and is constructed via the [RH-trans], which is a transformation, calculating C for every given P. The script for this transformation is contained in the file [EUC_Scripts\EUC_Transforms\RectHyp.txt]. The figure has a nice interpretation of a geometric relation, explained in the file RectHypeRelation.html .
![[alogo]](alogo.png){kind=small}
Rectangular Hyperbola ![[0_0]](RectHyperbola_files/RectHyperbola_0_0_0.png)
![[0_1]](RectHyperbola_files/RectHyperbola_0_0_1.png)
![[0_2]](RectHyperbola_files/RectHyperbola_0_0_2.png)
![[0_3]](RectHyperbola_files/RectHyperbola_0_0_3.png)
![[1_0]](RectHyperbola_files/RectHyperbola_0_1_0.png)
![[1_1]](RectHyperbola_files/RectHyperbola_0_1_1.png)
![[1_2]](RectHyperbola_files/RectHyperbola_0_1_2.png)
![[1_3]](RectHyperbola_files/RectHyperbola_0_1_3.png)
![[2_0]](RectHyperbola_files/RectHyperbola_0_2_0.png)
![[2_1]](RectHyperbola_files/RectHyperbola_0_2_1.png)
![[2_2]](RectHyperbola_files/RectHyperbola_0_2_2.png)
![[2_3]](RectHyperbola_files/RectHyperbola_0_2_3.png)