diff options
Diffstat (limited to 'Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex')
-rw-r--r-- | Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex | 54 |
1 files changed, 43 insertions, 11 deletions
diff --git a/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex b/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex index 5becdf0e2f1..990862afff2 100644 --- a/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex +++ b/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-triangles.tex @@ -28,13 +28,17 @@ options & default & definition \\ \midrule \TOline{two angles= \#1 and \#2}{no defaut}{triangle knowing two angles} \TOline{equilateral} {equilateral}{equilateral triangle } +\TOline{half} {equilateral}{B rectangle $AB=2BC$ $AC$ hypothenuse } \TOline{isosceles right} {equilateral}{isosceles right triangle } \TOline{pythagore}{equilateral}{proportional to the pythagorean triangle 3-4-5} +\TOline{pythagoras}{equilateral}{same as above} +\TOline{egyptian}{equilateral}{same as above} \TOline{school} {equilateral}{angles of 30, 60 and 90 degrees } \TOline{gold}{equilateral}{angles of 72, 72 and 36 degrees, $A$ is the apex} \TOline{euclid} {equilateral}{same as above but $[AB]$ is the base} \TOline{golden} {equilateral}{B rectangle and $AB/AC = \Phi$} \TOline{cheops} {equilateral}{AC=BC, AC and BC are proportional to $2$ and $\Phi$.} +\TOline{swap} {false}{gives the symmetric point with respect to $AB$} \bottomrule \end{tabular} @@ -42,6 +46,22 @@ options & default & definition \\ \tkzcname{tkzGetPoint} allows you to store the point otherwise \tkzname{tkzPointResult} allows for immediate use. \end{NewMacroBox} +\subsubsection{Option \tkzname{equilateral}} +\begin{tkzexample}[latex=7 cm,small] +\begin{tikzpicture} + \tkzDefPoint(0,0){A} + \tkzDefPoint(4,0){B} + \tkzDefTriangle[equilateral](A,B) + \tkzGetPoint{C} + \tkzDrawPolygons(A,B,C) + \tkzDefTriangle[equilateral](B,A) + \tkzGetPoint{D} + \tkzDrawPolygon(B,A,D) + \tkzMarkSegments[mark=s|](A,B B,C A,C A,D B,D) +\end{tikzpicture} +\end{tkzexample} + + \subsubsection{Option \tkzname{two angles}} \begin{tkzexample}[latex=6 cm,small] \begin{tikzpicture} @@ -95,6 +115,23 @@ This triangle has sides whose lengths are proportional to 3, 4 and 5. \end{tikzpicture} \end{tkzexample} +\subsubsection{Option \tkzname{pythagore} and \tkzname{swap}} +This triangle has sides whose lengths are proportional to 3, 4 and 5. + +\begin{tkzexample}[latex=6 cm,small] +\begin{tikzpicture} + \tkzDefPoints{0/0/A,4/0/B} + \tkzDefTriangle[pythagore,swap](A,B) + \tkzGetPoint{C} + \tkzDrawSegments(A,B) + \tkzDrawSegments[new](A,C B,C) + \tkzMarkRightAngles(A,B,C) + \tkzLabelPoint[above,new](C){$C$} + \tkzDrawPoints[new](C) + \tkzDrawPoints(A,B) + \tkzLabelPoints(A,B) +\end{tikzpicture} +\end{tkzexample} \subsubsection{Option \tkzname{golden}} \begin{tkzexample}[latex=6 cm,small] @@ -111,22 +148,17 @@ This triangle has sides whose lengths are proportional to 3, 4 and 5. \end{tikzpicture} \end{tkzexample} -\subsubsection{Option \tkzname{equilateral} and \tkzname{isosceles right}} +\subsubsection{Option \tkzname{isosceles right}} \begin{tkzexample}[latex=7 cm,small] \begin{tikzpicture} \tkzDefPoint(0,0){A} \tkzDefPoint(4,0){B} - \tkzDefTriangle[equilateral](A,B) - \tkzGetPoint{C} \tkzDefTriangle[isosceles right](A,B) - \tkzGetPoint{E} - \tkzDrawPolygons(A,B,C A,B,E) - \tkzDefTriangle[equilateral](B,A) - \tkzGetPoint{D} - \tkzDrawPolygon(B,A,D) - \tkzMarkRightAngles(B,E,A) - \tkzDrawPoints(A,B,C,D,E) - \tkzLabelPoints(A,B,C,D,E) + \tkzGetPoint{C} + \tkzDrawPolygons(A,B,C) + \tkzDrawPoints(A,B,C) + \tkzMarkRightAngles(A,C,B) + \tkzLabelPoints(A,B,C) \end{tikzpicture} \end{tkzexample} |