docs: simulations: Fix images (#143)

* docs: simulations: Fix images

* actions: Use default github-actions config

Author: sakshamarora1

.github/workflows/docs.yml

@@ -20,7 +20,6 @@ jobs:
           python3 -m pip install mkdocs-git-revision-date-localized-plugin
       - name: Git setup and update
         run: |
-          git config user.name "yashlamba" && git config user.email "yashlamba2000@gmail.com"
           git fetch origin
       - name: Build Docs
         run: mkdocs build

docs/simulations/algorithms/ToothpickPattern.md

@@ -1,8 +1,6 @@
 # Toothpick Pattern
 ---
-<div style="float:right">
-  ![ToothpickPatternLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/ToothpickPatternLight.png)
-</div>
+![ToothpickPatternLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/ToothpickPatternLight.png){: style="height:200px";: align=right}
 
 <p align="justify">
 The toothpick sequence in geometry is a 2D pattern sequence which is based on the previous

docs/simulations/mathematics/LissajousPattern.md

@@ -1,8 +1,6 @@
 # Lissajous Pattern
 ---
-<div style="float:right">
-  ![LissajousPatternLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/LissajousCurveLight.png){: style="height:200px";}
-</div>
+![LissajousPatternLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/LissajousCurveLight.png){: style="height:200px";: align=right}
 
 <p align="justify">
 A Lissajous curve in mathematics, also known as Lissajous Figure or Bowditch curve is the

docs/simulations/mathematics/MaurerRosePattern.md

@@ -1,8 +1,6 @@
 # Maurer Rose Pattern
 ---
-<div style="float:right">
-  ![MaurerRoseLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/MaurerRoseLight.png){: style="height:200px";}
-</div>
+![MaurerRoseLight](https://raw.githubusercontent.com/cod-ed/simulate/master/assets/simulations/MaurerRoseLight.png){: style="height:200px";: align=right}
 
 A Maurer rose of the rose $r = sin(nθ)$ consists of the 360 lines successively connecting the mentioned below
 361 points, where $n$ is a positive integer. The rose has $n$ petals if $n$ is odd, and $2n$ petals if $n$ is even.