vault backup: 2023-02-15 14:05:39

This commit is contained in:
Daniel Bulant 2023-02-15 14:05:39 +01:00
parent 55ed99531d
commit 97bdb7eaca
19 changed files with 207 additions and 30 deletions

View file

@ -95,6 +95,6 @@
"repelStrength": 9.83333333333333,
"linkStrength": 0.65,
"linkDistance": 134,
"scale": 0.20886368800677915,
"scale": 0.1446372775858317,
"close": false
}

View file

@ -12,8 +12,8 @@
"checkpointList": [
{
"path": "/",
"date": "2023-02-07",
"size": 964283
"date": "2023-02-15",
"size": 968811
}
],
"activityHistory": [
@ -1079,6 +1079,22 @@
{
"date": "2023-02-07",
"value": 1308
},
{
"date": "2023-02-08",
"value": 37
},
{
"date": "2023-02-09",
"value": 10
},
{
"date": "2023-02-14",
"value": 1559
},
{
"date": "2023-02-15",
"value": 3062
}
]
}

View file

@ -55,14 +55,6 @@
}
}
},
"mat/geometrie": {
"mat/geometrie": {
"frontMatter": {
"count": 1,
"lastUpdated": 1673519112200
}
}
},
"plynu": {
"plynu": {
"currentFile": {
@ -158,6 +150,14 @@
"lastUpdated": 1674632664293
}
}
},
"teplo": {
"teplo": {
"currentFile": {
"count": 1,
"lastUpdated": 1676372910354
}
}
}
}
}

View file

@ -4,15 +4,19 @@
"type": "split",
"children": [
{
"id": "817f519095997e5f",
"id": "bff99b47cce9d1cd",
"type": "tabs",
"children": [
{
"id": "a484175f0886a564",
"id": "aabbc9ef4eb756f1",
"type": "leaf",
"state": {
"type": "empty",
"state": {}
"type": "markdown",
"state": {
"file": "mat/Funkce/Goniometrické funkce.md",
"mode": "source",
"source": false
}
}
}
]
@ -44,7 +48,7 @@
"state": {
"type": "search",
"state": {
"query": "osob",
"query": "matice",
"matchingCase": false,
"explainSearch": false,
"collapseAll": false,
@ -73,6 +77,7 @@
"state": {
"type": "backlink",
"state": {
"file": "mat/Funkce/Goniometrické funkce.md",
"collapseAll": false,
"extraContext": false,
"sortOrder": "alphabetical",
@ -89,6 +94,7 @@
"state": {
"type": "outgoing-link",
"state": {
"file": "mat/Funkce/Goniometrické funkce.md",
"linksCollapsed": false,
"unlinkedCollapsed": true
}
@ -134,7 +140,9 @@
"type": "leaf",
"state": {
"type": "outline",
"state": {}
"state": {
"file": "mat/Funkce/Goniometrické funkce.md"
}
}
},
{
@ -208,17 +216,17 @@
"breadcrumbs:Breadcrumbs Visualisation": false
}
},
"active": "a484175f0886a564",
"active": "aabbc9ef4eb756f1",
"lastOpenFiles": [
"kbb/tools/arp-scan.md",
"kbb/tools/aircrack-ng.md",
"kbb/tools/john.md",
"kbb/tools/tools.md",
"kbb/tools/SQLMap.md",
"kbb/tools/nmap.md",
"kbb/tools/arpspoof.md",
"kbb/kbb.md",
"mat/Funkce/Goniometrické funkce.md",
"mat/mat.md"
"mat/Funkce/Tangens.md",
"mat/Funkce/Příklady.md",
"mat/Funkce/Sinus.md",
"mat/Funkce/Cotangens.md",
"mat/Funkce/Cosinus.md",
"dej/dej.md",
"dej/moderní/komunismus/Untitled.md",
"fyz/fyz.md",
"cjl/cjl.md",
"ang/Essay - Description of our school.md"
]
}

View file

@ -0,0 +1,5 @@
# Essay - Description of our school
Our school is a large four story building located in the middle of Prague in Czech Republic. It is an older building, as the school was originally opened in 1901. It has 2 wings, a so-called dark and light corridors, as well as a courtyard with parking for teachers.
The school has a lot of equipment related to IT and for making smaller electrical projects (like a light controller), including some industrial machinery for such projects, like a CNC, laser for cutting and engraving or 3D printers. There are many classrooms full of computers for different classes - there are multiple for teaching programming, one specialized for cybersecurity (called the Cybernetic Polygon), multiple classrooms for 3D object creation (both for audiovisual results as well as for 3D printing), one for robotics (lego, arduino, etc) and even one for virtual reality, provided by a startup that originated at the school.
The school also has “Preslova Media House”, that create a school newspaper, as well as make recordings of various events. Recently, they managed the whole media presence of one of the biggest Prague school events, “Pragensis school”, where they recorded the event, but also managed advertisements, social media accounts and more.

View file

@ -10,6 +10,7 @@ type: folder_brief_live
imagePrefix: 'data/'
```
%% Zoottelkeeper: Beginning of the autogenerated index file list %%
- [[ang/Essay - Description of our school|Essay - Description of our school]]
- [[ang/fun|fun]]
- [[ang/listening|listening]]
- [[ang/slovesa|slovesa]]

Binary file not shown.

After

Width:  |  Height:  |  Size: 118 KiB

Binary file not shown.

After

Width:  |  Height:  |  Size: 188 KiB

Binary file not shown.

After

Width:  |  Height:  |  Size: 107 KiB

Binary file not shown.

After

Width:  |  Height:  |  Size: 28 KiB

Binary file not shown.

After

Width:  |  Height:  |  Size: 37 KiB

Binary file not shown.

After

Width:  |  Height:  |  Size: 44 KiB

View file

@ -0,0 +1,50 @@
# Kruhovy dej
- cyklicky
- dej pri kterem je konecny stav totozny s puvodnim stavem
Plyn uzavreny ve valci s pohyblivym pistem muze konat praci pouze pri zvetsovani objemu.
Prace plynu ma ohranicenou velikost
Vrati-li se plyn do puvodniho stavu, muze opet konat praci.
![](Pasted%20image%2020230214115733.png)
![](Pasted%20image%2020230214120718.png)
AB: izofanicky $W_1=p\Delta V$
$W_1'=0.5*10^6*4*10^{-3}$
$W_1'=2000J$
BC: izochoricky, prace se nekona, odevzdava teplo
CD: izofanicky, prijima teplo
$W_2=p\Delta V$
$W_2=0.1*10^6*4*10^{-3}$
$W_2=400J$
DA: izochoricky, prijima teplo, prace se nekona
Celkem
$W'=W_1'+W_2'=2kJ-0.4kJ=1.6kJ$
$\Delta U=0J$
Vykonaná práce je rovna obsahu obkresleného grafem.
---
Plyn přijal od ohřívače během jednoho cyklu tepli $7MJ$ a odevzdal chladiči teplo $3MJ$.
Jakou práci při tom vykonal?
Jaká je účinnost tohoto cyklu?
$Q_1=7MJ$
$Q_2=3MJ$
$W'=Q_1-Q_2$
$W'=4MJ$
$\eta=\frac{W'}{Q_1}=\frac47$
---
## Tepelne motory
$\eta\le\eta_{\max}=\frac{T_1-T_2}{T_1}=1-\frac{T_2}{T_1}$

View file

@ -9,6 +9,7 @@ $T=273K$ … $t=0\degree C$
%% Zoottelkeeper: Beginning of the autogenerated index file list %%
- [[fyz/Mechanika tekutin/Termodynamika/Celsiova teplotní stupnice|Celsiova teplotní stupnice]]
- [[fyz/Mechanika tekutin/Termodynamika/Ideální plyn|Ideální plyn]]
- [[fyz/Mechanika tekutin/Termodynamika/Kruhovy dej|Kruhovy dej]]
- [[fyz/Mechanika tekutin/Termodynamika/Pokus - Měření účinnosti varné konvice|Pokus - Měření účinnosti varné konvice]]
- [[fyz/Mechanika tekutin/Termodynamika/První termodynamický zákon|První termodynamický zákon]]
- [[fyz/Mechanika tekutin/Termodynamika/Tepelné děje Ideálního plynu|Tepelné děje Ideálního plynu]]

View file

@ -0,0 +1,11 @@
# Zvukova karta
- co dela zvukova karta, k cemu slouzi
- jakym zpusobem funguje digitalizace zvuku
- na jakem principu funguje reproduktor
- dulezite parametry u reproduktoru
- podle jakych parametru by jste si vybrali sluchatka
- jake tri druhy mikrofonu znate
- kde/pro co vyuzijete dynamicky mikrofon
- kde najdete elektronove mikrofony
- k cemu slouzi smer mikrofonu
- jake parametry mikrofonu urcujeme

View file

@ -24,4 +24,5 @@ imagePrefix: 'data/'
- [[har/USB|USB]]
- [[har/WOL|WOL]]
- [[har/Základní deska|Základní deska]]
- [[har/Zvukova karta|Zvukova karta]]
%% Zoottelkeeper: End of the autogenerated index file list %%

View file

@ -8,6 +8,8 @@ $\cos\alpha=\frac{b}c$ ($\sin\beta=\frac{a}c$)
$\tg\alpha=\frac{a}b$
$\cotg\alpha=\frac{b}a$
![](Pasted%20image%2020230215114031.png)
---
V pravoúhlem $\triangle ABC$ ($C$): $\beta=38\degree$; $a=7cm$, ostatní úhly a strany?

View file

@ -7,4 +7,87 @@ tags:
$\DeclareMathOperator{\tg}{tg}\DeclareMathOperator{\cotg}{cotg}$
$\tg \alpha$
Protilehlá strana ku přilehlé straně v pravoúhlém trojúhelníku.
Převrácená hodnota [$\cotg \alpha$](./Cotangens.md) ($\frac{1}{\cotg \alpha}$).
Převrácená hodnota [$\cotg \alpha$](./Cotangens.md) ($\frac{1}{\cotg \alpha}$).
> [!SENTENCE]
> Funkcí **tangens** se nazývá funkce daná vztahem $$y=\frac{\sin x}{\cos x}$$
## Definiční obor
$D_{\sin}=\mathbb{R}$
$D_{\cos}=\mathbb{R}$
$\tg x = \frac{\sin x}{\cos x}$
$\cos x\ne0$
$x\ne\frac\pi2+k\pi,k\in\mathbb{Z}$
$\tan(-x):\frac{\sin(-x)}{\cos(-x)}=\frac{-\sin x}{\cos x}=-\tan x$
perioda $\tan$ ke $k\pi$ (každá půl otáčka).
$\tan(x+k\pi)=\tan x$
![](Pasted%20image%2020230215110903.png)
![](Pasted%20image%2020230215111050.png)
ve 3. kv. je $\frac--=+$
---
$x=\frac{\pi}4=45\degree$
$\sin x=\frac{\sqrt2}2$
$\cos x=\frac{\sqrt2}2$
$\tg x=\frac{\sin x}{\cos x}=\frac{\frac{\sqrt2}2}{\frac{\sqrt2}2}=1$
$\cotg x=\frac{\cos x}{\sin x}=\frac{\frac{\sqrt2}2}{\frac{\sqrt2}2}=1$
---
$x=-30\degree\approx330\degree$
$\sin x=-\frac12$
$\cos x=-\frac{\sqrt3}2$
$\tg x=\frac{\sin x}{\cos x}=\frac{-\frac12}{-\frac{\sqrt3}2}=\frac{2}{2\sqrt3}$
$\cotg x=\frac{\cos x}{\sin x}=\frac{-\frac{\sqrt3}2}{-\frac12}=\frac{2\sqrt3}2$
---
$x=780\degree\approx60\degree$
$\sin x=\frac{\sqrt3}2$
$\cos x=\frac12$
$\tg x=\frac{\sin x}{\cos x}=\frac{\frac{\sqrt3}2}{\frac12}=\frac{2\sqrt3}2$
$\cotg x=\frac{\cos x}{\sin x}=\frac{\frac12}{\frac{\sqrt3}2}=\frac2{2\sqrt3}$
---
$x=-315\degree\approx45\degree$
$\sin x=\frac{\sqrt2}2$
$\cos x=\frac{\sqrt2}2$
$\tg x=\cotg x=1$
---
$$a^2*\sin\frac{\pi}2+b^2*\cos0+2ab*\cos\pi$$
$a^2*1+b^2*1+2ab*(-1)$
$(a-b)(a-b)$
---
$$3\cos\frac\pi2-4\sin\frac32\pi+8\tg \pi$$
$3*1-4*(-1)+8*\frac01$
$3+4+0$
$7$
---
$$2\cos\pi+6\cotg\frac32\pi-5\sin2\pi$$
$2*0+6$

View file

@ -2,7 +2,6 @@
tags: [mat, mat/rovnice ]
---
# Matice
s# Matice
Slouží k řešení [Soustavy rovnic](Soustavy%20rovnic.md).
Například: