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fix, slides: get rid of \nonumber commands

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We do not need the equation environment. It introduces the equation
numbering, which we then disable by `\nonumber`. We just need the
split-environment.
This commit is contained in:
Mario Haustein
2026-02-06 18:22:57 +01:00
parent 739e6aa365
commit fca3de5b57
23 changed files with 67 additions and 67 deletions
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contents/slides/fm_3.md
+4 -4
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@@ -67,7 +67,7 @@ Etwa 99% der Sendeleistung befinden sich in der Bandbreite
* gesucht: $B$
<fragment>
$\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ &= 2 \cdot (1,8kHz + 2kHz) = 7,6kHz \end{split}\end{equation}$
$\begin{split} B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ &= 2 \cdot (1,8kHz + 2kHz) = 7,6kHz \end{split}$
</fragment>
---
[question:AE308]
@@ -78,7 +78,7 @@ $\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}
* gesucht: $B$
<fragment>
$\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ &= 2 \cdot (2,5kHz + 2,7kHz) = 10,4kHz \end{split}\end{equation}$
$\begin{split} B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ &= 2 \cdot (2,5kHz + 2,7kHz) = 10,4kHz \end{split}$
</fragment>
---
[question:AE311]
@@ -89,7 +89,7 @@ $\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}
* gesucht: $f_{\textrm{mod max}}$
<fragment>
$\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ \Rightarrow f_{mod max} &= \frac{B}{2} - \Delta f_T\\ &= \frac{10kHz}{2} - 2,5kHz = 2,5kHz \end{split}\end{equation}$
$\begin{split} B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ \Rightarrow f_{mod max} &= \frac{B}{2} - \Delta f_T\\ &= \frac{10kHz}{2} - 2,5kHz = 2,5kHz \end{split}$
</fragment>
---
[question:AE312]
@@ -100,7 +100,7 @@ $\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}
* gesucht: $\Delta f_{\textrm{T}}$
<fragment>
$\begin{equation}\begin{split}\nonumber B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ \Rightarrow \Delta f_T &= \frac{B}{2} - f_{mod max}\\ &= \frac{10kHz}{2} - 2,7kHz = 2,3kHz \end{split}\end{equation}$
$\begin{split} B &\approx 2 \cdot (\Delta f_{\textrm{T}} + f_{\textrm{mod max}})\\ \Rightarrow \Delta f_T &= \frac{B}{2} - f_{mod max}\\ &= \frac{10kHz}{2} - 2,7kHz = 2,3kHz \end{split}$
</fragment>
---
[question:AE310]