vault backup: 2023-03-01 08:05:00
This commit is contained in:
@@ -19742,6 +19742,7 @@ AVTtc
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Aoy
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AoY
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AUETFF
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AiSD
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Subtype
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SGw
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SI
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10
.obsidian/plugins/obsidian-icon-folder/data.json
vendored
10
.obsidian/plugins/obsidian-icon-folder/data.json
vendored
@@ -5,11 +5,11 @@
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"fontSize": 16,
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"iconColor": null,
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"recentlyUsedIcons": [
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"RiNodeTree",
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"IbRectangleSmallWithBlocks",
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"FasBookOpen",
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"FasBolt",
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"RiCalculatorLine",
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"RiCalculatorFill",
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"RiComputerFill"
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"RiCalculatorLine"
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],
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"recentlyUsedIconsSize": 5,
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"rules": [],
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@@ -26,5 +26,7 @@
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"TI": "IbSearch",
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"PPK": "RiComputerFill",
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"Elektrotechnika": "FasBolt",
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"EP": "FasBookOpen"
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"EP": "FasBookOpen",
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"TC": "IbRectangleSmallWithBlocks",
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"AiSD": "RiNodeTree"
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}
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55
.obsidian/workspace.json
vendored
55
.obsidian/workspace.json
vendored
@@ -4,50 +4,45 @@
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"type": "split",
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"children": [
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{
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"id": "fe1fbe9e41f72241",
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"id": "3c47caaa0679dbad",
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"type": "tabs",
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"children": [
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{
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"id": "81d0b2145326025c",
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"id": "a1be2d379fe1a8a8",
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"type": "leaf",
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"state": {
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"type": "markdown",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md",
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"file": "AMiAL/AMiAL.md",
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"mode": "source",
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"source": false
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}
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}
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},
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{
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"id": "ecc53cb8ed19425a",
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"id": "48bc19c9cddc0dec",
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"type": "leaf",
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"state": {
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"type": "markdown",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md",
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"file": "PI/Ćwiczenia/20221010123607.md",
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"mode": "source",
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"source": false
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}
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}
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}
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]
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},
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{
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"id": "17a276c831896291",
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"type": "tabs",
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"children": [
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},
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{
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"id": "0e6931af2058a8c6",
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"id": "d7cfdfd5f6bb86cb",
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"type": "leaf",
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"state": {
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"type": "pdf",
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"type": "release-notes",
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"state": {
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"file": "AMiAL/!Materiały/pochodna.pdf"
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"currentVersion": "1.1.15"
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}
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}
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}
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]
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],
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"currentTab": 2
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}
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],
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"direction": "vertical"
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@@ -113,7 +108,7 @@
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"state": {
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"type": "backlink",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md",
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"file": "PI/Ćwiczenia/20221010123607.md",
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"collapseAll": false,
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"extraContext": false,
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"sortOrder": "alphabetical",
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@@ -130,7 +125,7 @@
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"state": {
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"type": "outgoing-link",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md",
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"file": "PI/Ćwiczenia/20221010123607.md",
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"linksCollapsed": false,
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"unlinkedCollapsed": true
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}
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@@ -153,7 +148,7 @@
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"state": {
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"type": "outline",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md"
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"file": "PI/Ćwiczenia/20221010123607.md"
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}
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}
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},
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@@ -211,17 +206,17 @@
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"audio-recorder:Start/stop recording": false
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}
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},
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"active": "81d0b2145326025c",
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"active": "d7cfdfd5f6bb86cb",
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"lastOpenFiles": [
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"AMiAL/Ćwiczenia/Zadania/Różniczki/Zadanie 1.md",
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"AMiAL/Ćwiczenia/1 SEM/20221014121234.md",
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"AMiAL/Ćwiczenia/Zadania/Całki/1.md",
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"AMiAL/Ćwiczenia/Zadania/ciagi_gr/Zadanie 1.md",
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"AMiAL/Ćwiczenia/Zadania/funkcje/Zadanie 1.md",
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"AMiAL/Ćwiczenia/Zadania/funkcje/Zadanie 2.md",
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"AMiAL/Ćwiczenia/Zadania/li_zesp/Zadanie 1.md",
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"AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 1.md",
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"AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 2.md",
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"AMiAL/!Materiały/pochodna.pdf"
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"PI/Ćwiczenia/1.Rekurencja.md",
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"PI/Ćwiczenia/Ćwiczenia.md",
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"PI/Wykłady/1 SEM/20221014134528.md",
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"PPK/Ćwiczenia/Ćwiczenia.md",
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"TODO.md",
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"Elektrotechnika/Wykład/Wykład.md",
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"Elektrotechnika/Drawing 2023-02-01 10.06.44.excalidraw.md",
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"Elektrotechnika/Drawing 2023-02-01 10.30.46.excalidraw.md",
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"AiSD/AiSD.md",
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"TC/TC.md"
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]
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}
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@@ -12,8 +12,30 @@ $y'=\cfrac{1}{x^{2}}\cdot\left(2x^{2}-(x^{2}+4)\right)=\cfrac{x^{2}-4}{x^{2}}=1-
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$y=\cfrac{x-3}{x^{2}}$
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$y'=\cfrac{1}{x^{4}}\cdot\left(x^{2}-2x^{2}+6x\right)=\cfrac{6x-x^{2}}{x^{4}}=\cfrac{6-x}{x^3}$
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## 5
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$y$
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$y=(\sqrt[4]{x}-\frac{1}{2})^{2}$
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$y=(x^{\frac{1}{4}}-\frac{1}{2})^{2}$
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$y'=2(\sqrt[4]{x}-\frac{1}{2})\cdot\frac{1}{4}{x}^{-\frac{3}{4}}=2(\sqrt[4]{x}-\frac{1}{2})\cdot\frac{1}{16\sqrt{x^{3}}}=\frac{2\sqrt[4]{x}-1}{16\sqrt{x^{3}}}$
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## 6
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## 7
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$y=\cfrac{x^{5}+x^{3}+x}{\sqrt{x}}$
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$y'=\cfrac{1}{x}\left((x^{5}+x^{3}+x)\cdot\frac{1}{2\sqrt{x}}-(5x^{4}+3x^2+1)\cdot\sqrt{x}\right)$
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## 8
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$y=\sqrt[3]{\sqrt{x}x}$
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$y'=\frac-{1}{3}$
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## 9
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## 10
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$y=x\cos x$
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$y'=\cos x \cdot x-\sin x$
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## 11
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$y=x^{2}\sin x + \tan x$
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$y'=2x(\sin x)\cdot x^2\cos x+\frac{1}{\cos^{2}x}$
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## 12
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$y=\cfrac{\sin x}{x^3}$
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$y'=\frac{1}{x^{6}}\cdot \left(\sin x\cdot 3x^{2}-\cos x\cdot x^{3}\right)$
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$y'=\cfrac{\left(\sin x\cdot 3x^{2}-\cos x\cdot x^{3}\right)}{x^6}$
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$y'=\frac{3\sin x}{x^4}-\frac{\cos x}{x^{3}}$
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## 13
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$y=\sqrt{x}\ln x$
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$y'=-\cfrac{1}{2\sqrt{x}}\cdot \ln x + \cfrac{1}{x}\cdot\sqrt{x}$
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$y'=\cfrac{\sqrt{x}}{x}-\cfrac{\ln x}{2\sqrt{x}}$
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8
AiSD/AiSD.md
Normal file
8
AiSD/AiSD.md
Normal file
@@ -0,0 +1,8 @@
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# Algorytmy i Struktury Danych
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# Agnieszka Danek
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# AiSD Overview
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```ccard
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type: folder_brief_live
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```
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10
TC/TC.md
Normal file
10
TC/TC.md
Normal file
@@ -0,0 +1,10 @@
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# Technika Cyfrowa
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## Dariusz Kania
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# TC Overview
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```ccard
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type: folder_brief_live
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```
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0
TC/Untitled.md
Normal file
0
TC/Untitled.md
Normal file
12
TODO.md
12
TODO.md
@@ -3,12 +3,12 @@
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- [ ] E2
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- [ ] T3 Dziedzina funkcji
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- [ ] T4 Własności funkcji
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- [ ] E3 - **03.02.23**
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- [ ] T5 Obliczanie granic
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- [ ] T6 Pochodna “skomplikowanej” funkcji
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- [ ] E4
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- [ ] T7 Monotoniczność i ekstrema
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- [ ] T8 Zastosowanie pochodnej inne niż T7 - styczna/normalna
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- [x] E3 - **03.02.23**
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- [x] T5 Obliczanie granic
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- [x] T6 Pochodna “skomplikowanej” funkcji
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- [x] E4
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- [x] T7 Monotoniczność i ekstrema
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- [x] T8 Zastosowanie pochodnej inne niż T7 - styczna/normalna
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## Elektrotechnika
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- [x] Kolokwium 1 - 1.02.2023
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