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2054
!Załączniki/20230120102008 2023-01-20 10.20.13.excalidraw.md
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!Załączniki/20230120102008 2023-01-20 10.24.48.excalidraw.md
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!Załączniki/20230120102008 2023-01-20 10.34.39.excalidraw.md
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!Załączniki/20230120102008 2023-01-20 10.49.28.excalidraw.md
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!Załączniki/20230120102008 2023-01-20 10.58.18.excalidraw.md
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!Załączniki/20230120102008 2023-01-20 11.05.45.excalidraw.md
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9
.obsidian/app.json
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9
.obsidian/app.json
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@@ -5,5 +5,12 @@
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"spellcheckLanguages": [
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"en-GB",
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"pl"
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]
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],
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"pdfExportSettings": {
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"includeName": true,
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32017
.obsidian/plugins/obsidian-completr/scanned_words.txt
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.obsidian/plugins/obsidian-completr/scanned_words.txt
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61
.obsidian/workspace.json
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61
.obsidian/workspace.json
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@@ -4,45 +4,51 @@
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"type": "split",
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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/Untitled.md",
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"file": "AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 1.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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"currentTab": 2
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"currentTab": 1
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{
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"id": "14235bb2932012f6",
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"type": "tabs",
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"children": [
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"id": "f24465f327c9d7d7",
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"type": "leaf",
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"state": {
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"type": "pdf",
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"state": {
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"file": "AMiAL/!Materiały/pochodna.pdf"
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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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"direction": "vertical"
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@@ -108,7 +114,7 @@
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"state": {
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"type": "backlink",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Untitled.md",
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"file": "AMiAL/!Materiały/pochodna.pdf",
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"collapseAll": false,
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"extraContext": false,
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"sortOrder": "alphabetical",
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@@ -125,7 +131,7 @@
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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/Untitled.md",
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"file": "AMiAL/!Materiały/pochodna.pdf",
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"linksCollapsed": false,
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"unlinkedCollapsed": true
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@@ -148,7 +154,7 @@
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"state": {
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"type": "outline",
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"state": {
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"file": "AMiAL/Ćwiczenia/Zadania/Untitled.md"
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"file": "AMiAL/!Materiały/pochodna.pdf"
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}
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}
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},
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@@ -189,8 +195,7 @@
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}
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],
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"direction": "horizontal",
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"width": 300,
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"collapsed": true
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"width": 300
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},
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"left-ribbon": {
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"hiddenItems": {
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@@ -207,17 +212,17 @@
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"breadcrumbs:Breadcrumbs Visualisation": false
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}
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"active": "c74eadd8bb2a07fb",
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"active": "a7fe127a169a5f82",
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"lastOpenFiles": [
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"AMiAL/AMiAL.md",
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"Elektrotechnika/Ćwiczenia/20221125102535.md",
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"!Załączniki/20221209102007 2022-12-09 10.20.56.excalidraw.md",
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"AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 1.md",
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"AMiAL/!Materiały/pochodna.pdf",
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"Elektrotechnika/Ćwiczenia/20221209102007.md",
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"Elektrotechnika/Ćwiczenia/20221125102535.md",
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"Elektrotechnika/Ćwiczenia/20221123102116.md",
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"Elektrotechnika/Ćwiczenia/20221028102800.md",
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"Elektrotechnika/Ćwiczenia/20221014103322.md",
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"EP/EP.md",
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"TI/TI.md",
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"PI/PI.md"
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"Elektrotechnika/Ćwiczenia/20230120102008.md",
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"!Załączniki/20230120102008 2023-01-20 11.05.45.excalidraw.md",
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"!Załączniki/20230120102008 2023-01-20 10.58.18.excalidraw.md"
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]
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}
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BIN
AMiAL/!Materiały/pochodna.pdf
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BIN
AMiAL/!Materiały/pochodna.pdf
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5
AMiAL/Ćwiczenia/Zadania/Całki/1.md
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5
AMiAL/Ćwiczenia/Zadania/Całki/1.md
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@@ -0,0 +1,5 @@
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9.
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$$\int x\sqrt{x}\ dx=
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\int x^{\frac{3}{2}}dx= \frac{x^{\frac{5}{2}}}{\frac{5}{2}}+c=\frac{2x^{\frac{5}{2}}}{5}+c$$
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18.
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$$\int (4^{x}+2^{-x})dx=\frac{4x}{\ln 4}+ \int (\frac{1}{2})^{x}dx=\frac{4^{x}}{\ln 4}+\frac{(\frac{1}{2})^{x}}{\ln \frac{1}{2}}+c$$
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30
AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 1.md
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AMiAL/Ćwiczenia/Zadania/Pochodne/Zadanie 1.md
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# Na podstawie definicji obliczyć pochodną funkcji f w podanym punkcie x_0.
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## 1
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$f(x)=2x-x^{2},gdzie\ x_0=1$
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$f'(x)=2-2x$
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$f'(x_{0})=0$
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## 2
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$f(x)=x^{2}-7x,gdzie\ x_{0}=0$
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$f'(x)=2x-7$
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$f'(x_{0})=-7$
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## 3
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$f(x)=x^{3},x_{0}=1$
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$f'(x)=3x^2$
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$f'(x_{0})=3$
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## 4
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$f(x)=-2x^{3}+x, x_{0}=-1$
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$f'(x)=-6x^{2}+1$
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$f'(x_{0})=-5$
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## 5
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$f(x)=-\sqrt{x+2},\ x_{0}=2$
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$f(x)=-(x+2)^{\frac{1}{2}},\ x_{0}=2$
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$f'(x)=-\frac{1}{2\sqrt{x+2}}$
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$f'(x_{0})=-\frac{1}{4}$
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## 6
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$f(x)=\sqrt{1+2x},\ x_{0}=4$
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$f'(x)=\frac{1}{2\sqrt{1+2x}}$
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$f'(x_{0})=\frac{1}{6}$
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## 7
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$f(x)=3+2\sqrt{4x-1},\ x_{0}=2\frac{1}{2}$
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$f'(x)=\frac{2}{2\sqrt{4x-1}}$
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$f'(x_{0})=\frac{1}{2}$
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@@ -18,3 +18,22 @@ Założenia:
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- $x\gt0$
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- $\tan x \gt 0$
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Dziedzina:
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$D_{f}=\{x\in (0,\infty)\}$
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## (3)
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$f(x)=\cfrac{\sqrt{\log(2x^{2}-8)}}{3-3^{x}}$
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Założenia:
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- $3-3^{x}\ne 0 \Rightarrow x\ne 1$
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- $\log(2x^{2}-8) \gt 0 \Rightarrow \log(2) \land \log(-2) \gt 0$
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Dziedzina:
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$D_{f}=\{x\in \mathbb{R}\setminus\{1\} : \log(2x^{2}-8) \gt 0 \}$
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## (4)
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$f(x)=\ln\sqrt{1-\sin2x^{1}}$
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Założenia:
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- $1-\sin2x^{1} \gt 0$
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-
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||||
3
AMiAL/Ćwiczenia/Zadania/funkcje/Zadanie 2.md
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3
AMiAL/Ćwiczenia/Zadania/funkcje/Zadanie 2.md
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# Opisać analitycznie i naszkicować w układzie współrzędnych dziedziny podanych funkcji
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## (1)
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$f(x,y)=\frac{1}{\sqrt{2y-3x}}$
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6221
Elektrotechnika/Drawing 2023-02-01 10.06.44.excalidraw.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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Elektrotechnika/Drawing 2023-02-01 10.30.46.excalidraw.md
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![[Drawing 2022-10-28 10.29.21.excalidraw]]
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![[Excalidraw/Drawing 2022-10-28 10.29.21.excalidraw]]
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||||
![[20221028102800 2022-10-28 10.45.21.excalidraw]]
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4
Elektrotechnika/Ćwiczenia/20230120102008.md
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Elektrotechnika/Ćwiczenia/20230120102008.md
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![[20230120102008 2023-01-20 10.20.13.excalidraw]]
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![[20230120102008 2023-01-20 10.24.48.excalidraw]]
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![[20230120102008 2023-01-20 10.34.39.excalidraw]]
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![[20230120102008 2023-01-20 10.49.28.excalidraw]]![[20230120102008 2023-01-20 10.58.18.excalidraw]]![[20230120102008 2023-01-20 11.05.45.excalidraw]]
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@@ -0,0 +1,6 @@
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a b cc
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Σ={a,b,c}
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V= {abc, ac, b}
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P=b: {b}
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σ=
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2
TI/TI.md
2
TI/TI.md
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# TI Overview
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b# TI Overview
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https://sites.google.com/site/drwojciechfilipowski/
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18
TODO.md
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18
TODO.md
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# Zaliczenia
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## AMiAL - [Platforma](https://platforma.polsl.pl/rms/course/view.php?id=366)
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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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## Elektrotechnika
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- [x] Kolokwium 1 - 1.02.2023
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## PPK
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- [ ] Projekt
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- [ ] Wszystkie zadania z labów
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Block a user