PRACTICA_MATES_18_9_25

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@@ -116,25 +104,25 @@
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Física/Ejercicios/Ejercicios_18_9_25.md

@@ -0,0 +1,2 @@
+![[../../Ilustraciónes/Ejercicios_18_9_25 18-09-25_09.excalidraw.svg]]
+%%[[../../Ilustraciónes/Ejercicios_18_9_25 18-09-25_09.excalidraw.md|🖋 Edit in Excalidraw]]%%

Ilustraciónes/img_18-09-25_09.excalidraw.md

@@ -0,0 +1,14 @@
+---
+
+excalidraw-plugin: parsed
+tags: [excalidraw]
+
+---
+==⚠  Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
+
+
+## Drawing
+```json
+{"type":"excalidraw","version":2,"source":"https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/2.15.1","elements":[],"appState":{"theme":"dark","gridSize":null,"viewBackgroundColor":"#ffffff"}}
+```
+%%

Matematicas/Números complejos.md

@@ -58,6 +58,10 @@ Si $z = r(\cos \alpha + i \sin \alpha)$ y $\mu \in \mathbb{Z}$, entonces:
 $$
 \huge z^\mu = r^\mu \big(\cos(\mu \alpha) + i \sin(\mu \alpha)\big)
 $$
+O en forma polar:
+$$
+\huge z^\mu_{\alpha}=z^\mu_{\alpha\cdot\mu}
+$$$
 
 - Aquí $r = |z|$ es el módulo de $z$ y $\alpha = \arg(z)$ es el argumento.