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https://github.com/danbulant/notes
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vault backup: 2023-06-06 12:35:05
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3 changed files with 79 additions and 18 deletions
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@ -12,8 +12,8 @@
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@ -1259,6 +1259,10 @@
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37
notes/.obsidian/workspace.json
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37
notes/.obsidian/workspace.json
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@ -73,7 +73,7 @@
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"file": "mat/Trigonometrie/Geometrie/Kruznice a trojuhelnik.md",
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@ -83,12 +83,16 @@
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@ -117,7 +121,7 @@
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@ -154,7 +158,7 @@
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@ -171,7 +175,7 @@
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@ -218,7 +222,7 @@
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@ -294,20 +298,26 @@
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@ -319,12 +329,7 @@
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"cjl/literatura/slohy/Romantismus/Romantismus.md",
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@ -49,3 +49,55 @@ $f_0=\frac1{2\pi}\sqrt{\frac{k}m}$
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$f_0=\frac1{2\pi}\sqrt{\frac{\frac{mg}{\Delta l}}{\frac{m}1}}=\frac1{\frac2\pi}\sqrt{\frac{g}{\Delta l}}$
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$f_0=\frac1{2\pi}\sqrt{\frac{9.8}{0.025}}$
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$f_0=?Hz$
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----
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$E_K=\frac12mv^2$
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kinetická
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$E_p=\frac12ky^2$
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potencionální - energie pružnosti
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krajní poloha:
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- $E_K=J$
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- $E_p=\frac12ky^2_m$ - maximální
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- $E=E_p$
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rovnovážná poloha:
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- $E_p=0J$
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- $E_K=\frac12mv^2_m$ - maximální
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- $E=E_K$
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Mezi poloha:
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- $E=E_K+E_p$
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---
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Pružina se po zavěšení tělesa o hmotnosti $40g$ prodloužila o $15mm$. Určete energii kmitání tohoto oscilátoru po vychýlení z rovnovážné polohy o $15cm$.
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$g=9.8ms^{-2}$
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$m=40g$
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$\Delta l=15mm$
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$E=?$
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$y=15cm$
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$k=\frac{F_g}{\Delta l}$
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$E_p=\frac12ky^2$
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$E_p=\frac12\frac{F_g}{\Delta l}y^2$
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$E_p=\frac12\frac{0.04*9.8}{0.015}*0.15^2$
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$E_p=0.294J$
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---
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Na pružinu bylo zavěšeno závaží o hmotnosti $10kg$ a pružina se přitom prodloužila o $15cm$. Po uvedení do pohybu závaží kmitalo s amplitudou výchylky $10cm$. Vypočtěte dobu kmitu a celkovou energii kmitajícího závaží.
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$m=10kg$
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$\Delta l=15cm$
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$y_m=10cm$
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$T=?$
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$E=?$
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$T=2\pi\sqrt{\frac{m}k}$
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$T=2\pi\sqrt{\frac{m}{\frac{G_g}{\Delta l}}}$
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$T=2\pi\sqrt{\frac{m}{\frac{mg}{\Delta l}}}$
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$T=2\pi\sqrt{\frac{\Delta l}{g}}$
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$T=2\pi\sqrt{\frac{0.15}{9.8}}$
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$T=0.77s$
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