diff options
Diffstat (limited to 'Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex')
-rw-r--r-- | Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex | 13 |
1 files changed, 4 insertions, 9 deletions
diff --git a/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex b/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex index fa18a677b6f..15529b33eb7 100644 --- a/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex +++ b/Master/texmf-dist/doc/latex/tkz-euclide/TKZdoc-euclide-pointsSpc.tex @@ -138,7 +138,7 @@ arguments & default & example \\ \end{tabular} \medskip -$AB=a$, $BC=b$ and $\frac{AC}{AB} = \frac{AB}{BC} =\phi$ +$AB=a$, $BC=b$ and $\dfrac{AC}{AB} = \dfrac{AB}{BC} =\phi$ \end{NewMacroBox} \subsubsection{Use the golden ratio to divide a line segment} @@ -236,14 +236,12 @@ This time $M$ is simply the center of gravity of the triangle. \subsection{\tkzname{Internal and external Similitude Center}} The centers of the two homotheties in which two circles correspond are called external and internal centers of similitude. You can use \tkzcname{tkzDefIntSimilitudeCenter} and \tkzcname{tkzDefExtSimilitudeCenter} but the next macro is better. -\begin{NewMacroBox}{tkzDefSimilitudeCenter}{\oarg{options}\parg{O,A}\parg{O',B} or \parg{O,r}\parg{O',r'}}% +\begin{NewMacroBox}{tkzDefSimilitudeCenter}{\oarg{options}\parg{O,A}\parg{O',B}}% \begin{tabular}{lll}% arguments & example & explanation \\ \midrule \TAline{\parg{pt1,pt2}\parg{pt3,pt4}}{$(O,A)(O',B)$} {$r=OA,r'=O'B$} -\TAline{\parg{pt1,r1}\parg{pt2,r2}}{$(A,1)(B,2)$} {} - \end{tabular} \medskip @@ -253,9 +251,6 @@ options & default & definition \\ \midrule \TOline{ext}{ext}{external center} \TOline{int}{ext}{internal center} - -\TOline{node}{node}{Circles are defined by two points: center and point on the circle} -\TOline{R}{node}{Circles are defined by the center and the radius} \end{tabular} \end{NewMacroBox} @@ -322,12 +317,12 @@ You can use \tkzcname{tkzDefBarycentricPoint} to find a homothetic center \subsection{ \tkzname{Harmonic division} with \tkzcname{tkzDefHarmonic}} %<----------------------------------------------------------------------> -\begin{NewMacroBox}{tkzDefHarmonic}{\oarg{options}\parg{pt1,pt2,pt3} or \parg{pt1,pt2}}% +\begin{NewMacroBox}{tkzDefHarmonic}{\oarg{options}\parg{pt1,pt2,pt3} or \parg{pt1,pt2,k}}% \begin{tabular}{lll}% options & default & definition \\ \midrule -\TOline{both}{both}{\parg{A,B} we look for C and D such that $(A,B;C,D) = -1$ } +\TOline{both}{both}{\parg{A,B,2} we look for C and D such that $(A,B;C,D) = -1$ and CA=2CB } \TOline{ext}{both}{\parg{A,B,C} we look for D such that $(A,B;C,D) = -1$} \TOline{int}{both}{\parg{A,B,D} we look for C such that $(A,B;C,D) = -1$} \end{tabular} |