I am trying to put different minipages (boxes) of different length and height to fit the empty spaces best, however I have no idea how to solve the problem:
Here's my code and here's what I want to do:
I know the MWE might not be the best but I have no clue how to get this done, thanks so much for your help!
\begin{minipage}[t]{0.33\textwidth}
$\bm{a=a(t) \rightarrow }$\textbf{2x integrieren}\
$a(t) =\dfrac{dv}{dt} \rightarrow v(t) = v_0 + \int_{t_0}^{t} a(\bar{t}) \cdot d\bar{t}$\
$v(t) = \dfrac{dx}{dt} \rightarrow x(t) = x_0 + \int_{t_0}^{t} v(\bar{t}) \cdot d\bar{t}$
\end{minipage}
\hfill
\begin{minipage}[t]{0.3\textwidth}
$\bm{a=a(v) \rightarrow }$\textbf{1x integrieren}\
dt =$\dfrac{dv}{dt} \rightarrow \int_{t_0}^{t} d(\bar{t}) = \int_{t_0}^{t} \dfrac{d\bar{v}}{a(v)}\
t = t_0 + \int_{v_0}^{v} \dfrac{d\bar{v}}{a(v)} = f(v)$\
Umk.funktion: $t=f(v) \rightarrow v=F(t)$\
$x(t) = x_0 +\int_{t0}^{t}F(\bar{t}) \cdot d\bar{t}$
\end{minipage}
\hfill
\begin{minipage}[t]{0.3\textwidth}
$\bm{a=a(x)} \rightarrow \dfrac{dv}{dt} = \dfrac{dv}{dx} \cdot \dfrac{dx}{dt}\
a(x)\cdot dx = dv \cdot v\
v(x)= \sqrt{v_0^2+2\cdot \int_{x_0}^{x} a(\bar{x}) \cdot d\bar{x}}\
t=t_0 + \int_{x_0}^{x}\dfrac{d\hat{x}}{\sqrt{v_0^2+2 \cdot \int_{x_0}^{\hat{x}} a({\bar{x}} d\bar{x}}}$\
Umk.funktion: $t=f(x) \rightarrow x=f(t)$
\end{minipage}
\begin{minipage}[t]{0.33\textwidth}
$\bm{a=a(t) \rightarrow }$\textbf{2x integrieren}\
$a(t) =\dfrac{dv}{dt} \rightarrow v(t) = v_0 + \int_{t_0}^{t} a(\bar{t}) \cdot d\bar{t}$\
$v(t) = \dfrac{dx}{dt} \rightarrow x(t) = x_0 + \int_{t_0}^{t} v(\bar{t}) \cdot d\bar{t}$
\end{minipage}
\hspace{7.5cm}
\begin{minipage}[t]{0.3\textwidth}
$\bm{a=a(v) \rightarrow }$\textbf{1x integrieren}\
dt =$\dfrac{dv}{dt} \rightarrow \int_{t_0}^{t} d(\bar{t}) = \int_{t_0}^{t} \dfrac{d\bar{v}}{a(v)}\
t = t_0 + \int_{v_0}^{v} \dfrac{d\bar{v}}{a(v)} = f(v)$\
Umk.funktion: $t=f(v) \rightarrow v=F(t)$\
$x(t) = x_0 +\int_{t0}^{t}F(\bar{t}) \cdot d\bar{t}$
\end{minipage}
\end{document}
