Rod hitting mass on slope

dynamics_slope_rod

Edit and compile if you like:

% Author: Izaak Neutelings (January 2021)
\documentclass[border=3pt,tikz]{standalone}
\usepackage{physics}
\usepackage{tikz}
\usetikzlibrary{angles,quotes} % for angle label
\usetikzlibrary{bending} % for arrow head angle
\tikzset{>=latex} % for LaTeX arrow head
\colorlet{myred}{red!65!black}
\colorlet{metalcol}{blue!25!black!30!white}
\tikzstyle{mass}=[line width=0.6,red!30!black,fill=red!40!black!10,rounded corners=1,
top color=red!40!black!20,bottom color=red!40!black!10,shading angle=20]
\tikzstyle{rod}=[line width=0.5,red!30!black,fill=red!40!black!30,rounded corners=1,
top color=red!40!black!60,bottom color=red!40!black!30,shading angle=90]
\begin{document}
% INCLINED ground
\begin{tikzpicture}
\def\h{0.4} % mass height
\def\w{0.5} % mass width
\def\L{1.5} % rod length
\def\t{0.15} % rod thickness
\def\W{2.8} % inclined ground width
\def\ang{28} % inclined ground angle
\coordinate (R) at ({\W*cos(\ang)},0); % right corner inclined ground
\coordinate (L) at (0,0); % left corner inclined ground
\coordinate (T) at (0,{\W*sin(\ang)}); % top inclined ground
\coordinate (P) at ({-\t/2+0.33*\w*sin(\ang)},{\W*sin(\ang)+\L+0.25*\w*cos(\ang)}); % rod pivot point
% ROD
%\draw[fill=metalcol] (P) circle(0.9*\t);
\draw[rod,opacity=0.25] (P)++(\t/2,\t/2) rectangle++ (-\L,-\t);
\draw[rod] (P)++(-\t/2,\t/2) rectangle++ (\t,-\L)
node[midway,above=2,right=1] {$l$, $\rho$}; %\ell
\draw[fill=metalcol,line width=0.3] (P) circle(0.03);
\draw[->] (P)++(195:0.7*\L) arc(170:280:0.4*\L);
% MASS ON INCLINED GROUND
\draw[line width=0.6,top color=blue!20!black!30,bottom color=white,shading angle=160-\ang]
 
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Click to download: dynamics_slope_rod.texdynamics_slope_rod.pdf
Open in Overleaf: dynamics_slope_rod.tex

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