vault backup: 2023-02-02 10:58:04

This commit is contained in:
Daniel Bulant 2023-02-02 10:58:04 +01:00
parent 1012f017cb
commit 1168cbf0d0
6 changed files with 66 additions and 18 deletions

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@ -12,8 +12,8 @@
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@ -13,11 +13,14 @@
- 1783
- Německé
- 1798 přejmenováno na stavovské
- tylovo divadlo
- Jan Nepomuk Štěpánek (1783-1844)
- Dramatik, dramaturg, spoluředitel
- Čech a Němec
## Klicperovo divadlo
- v hradci
- Václav Kliment Klicpera (1792-1859)
- Dramatik (princip kuklení, postava se představí ale ve zkušenosti to je někdo jiný)
- Veselohra na mostě

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@ -0,0 +1,8 @@
# Frantisek Palacky
- otec naroda
- Dejiny narod u ceskeho v Cechach i v Morave
- 1836 nemecky
- 1848-1876 cesky
- 5 dilu

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@ -5,6 +5,7 @@ tags: [cjl, cjl/slohy, cjl/slohy/romantismus, MOC, generated, index]
%% Zoottelkeeper: Beginning of the autogenerated index file list %%
- [[cjl/literatura/slohy/Romantismus/Divadlo|Divadlo]]
- [[cjl/literatura/slohy/Romantismus/Frantisek Palacky|Frantisek Palacky]]
- [[cjl/literatura/slohy/Romantismus/Hudba|Hudba]]
- [[cjl/literatura/slohy/Romantismus/Národní obrozeni|Národní obrozeni]]
- [[cjl/literatura/slohy/Romantismus/Václav Matěj Kramerius|Václav Matěj Kramerius]]

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@ -38,5 +38,29 @@ $\cos\beta=\frac{x_B}1=x_B$
| $\alpha$ | $0\degree/0$ | $30\degree/\frac\pi6$ | $45\degree/\frac\pi4$ | $60\degree/\frac\pi3$ | $90\degree/\frac\pi2$ |
| ------------ | ------------ | --------------------- | --------------------- | --------------------- | --------------------- |
| $\sin\alpha$ | $0$ | $\frac12$ | $\frac{\sqrt2}2$ | $\frac{\sqrt3}2$ | $1$ |
| $\cos\alpha$ | $1$ | $\frac{\sqrt3}2$ | $\frac{\sqrt2}2$ | 0 | |
| $\cos\alpha$ | $1$ | $\frac{\sqrt3}2$ | $\frac{\sqrt2}2$ | $\frac12$ | 0 |
---
40/6.3/8 (petakova)
a)
$\sin\frac56\pi=\sin\frac{5*\pi*6}6=\sin(5\frac\pi6)=\sin(5*30\degree)=\sin(150\degree)=\sin(30\degree)=\frac12$
$\sin\frac{15}3\pi=\sin(15*60\degree)=\sin900\degree=0$
$\sin(-\frac74\pi)=\sin(-7*45\degree)=\sin(450-135\degree)=\sin(315\degree)=-\sin(45\degree)=\frac{\sqrt2}2$
b)
$\cos\frac34\pi=\cos(3*45\degree)=\cos(135\degree)=\sin(45\degree)=\frac{\sqrt2}2$
$\cos\frac76\pi=\cos(7*30\degree)=\cos(300-90)=\cos(210\degree)=-\sin(60\degree)=$
$\cos(-\frac43\pi)$
c)
$\sin210\degree=-\sin30\degree=-\frac12$
$\sin330\degree=-\sin30\degree=-\frac12$
$\sin720\degree=0$
d)
$\cos(-180\degree)=1$
$\cos120\degree=\sin60\degree=\frac{\sqrt3}2$
$\cos240\degree=-\sin30\degree=-\frac12$