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1
notes/.trash/Untitled 2.md
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1
notes/.trash/Untitled 2.md
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# Untitled
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@ -13,4 +13,5 @@ tags: [MOC, ech, generated, index]
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- [[ech/Názvosloví/Oxidy|Oxidy]]
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- [[ech/Názvosloví/Peroxidy|Peroxidy]]
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- [[ech/Názvosloví/Předpony|Předpony]]
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- [[ech/Názvosloví/Soli kyslíkatých kyselin|Soli kyslíkatých kyselin]]
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%% Zoottelkeeper: End of the autogenerated index file list %%
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@ -5,7 +5,7 @@ tags: [ech, ech/názvosloví]
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Dvouprvkové sloučeniny, obsahující peroxidový anion $O_2^{2-}$.
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## Vzorec
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$$\textcolor{yellow}M^{\textcolor{red}N+}_{\textcolor{green}X}O^{II-}_{2}$$
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$$\textcolor{yellow}M^{\textcolor{red}N+}_{\textcolor{green}X}(O_{2})^{II-}$$
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$\textcolor{yellow}M$ - prvek
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$\textcolor{green}X$ - počet prvků (1...2)
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$\textcolor{red}N$ - ox. číslo (1...2). $\textcolor{red}N = 3 - \textcolor{green}X$
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18
notes/ech/Názvosloví/Soli kyslíkatých kyselin.md
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notes/ech/Názvosloví/Soli kyslíkatých kyselin.md
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# Soli kyslíkatých kyselin
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Vodík je nahrazen jiným prvkem.
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## Vzorec
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$$H^{+I}_\textcolor{red}x\textcolor{yellow}M_\textcolor{green}yO^{-II}_\textcolor{cyan}z \rightarrow
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\textcolor{blue}X_\textcolor{orange}aH^{+I}_\textcolor{purple}n\textcolor{yellow}M_\textcolor{green}yO^{-II}_\textcolor{cyan}z$$
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$\textcolor{red}x$ - počet vodíků (rozdíl vodíků mezi kyselinou a solí určuje ox. číslo soli, než se přidá prevk $\textcolor{blue}X$)
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$\textcolor{yellow}M$ - prvek kyselin
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$\textcolor{green}y$ - počet prvku, zůstává stejný
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$\textcolor{cyan}z$ - počet kyslíků, zůstává stejný
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$\textcolor{blue}X$ - prvek který nahrazuje některé (nebo všechny) vodíky
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$\textcolor{orange}a$ - počet náhradního prvku
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$\textcolor{purple}n$ - počet vodíku v soli
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## Název
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$\textcolor{yellow}M$-an $\textcolor{blue}X$-[koncovka](./Koncovky.md)
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Pokud zbyde vodík ve vzorci ($\textcolor{purple}n$ > 0):
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[předpona](./Předpony.md)-hydrogen-$\textcolor{yellow}M$-an $\textcolor{blue}X$-[koncovka](./Koncovky.md)
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@ -10,3 +10,17 @@ $a =$ základ mocniny $^5$ = exponent
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6. $(\frac{a}{b})^2=\frac{a^2}{b^2}$
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7. $\forall a,b \in R$ $(a*b)^r = a^r * b^r$
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8. $\forall a,b \in R \wedge b \neq 0$ $(\frac{a}{b})^r=\frac{a^r}{b^r}$ ($r \in Q$)
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$\sqrt[y]{x} = x^\frac{1}{y}$
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---
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$$\sqrt3 * 3 ^ 2 * (\sqrt[3]{3})^3 = \sqrt3 * 9 * 3 = 27 \sqrt3$$
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---
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$$
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\sqrt[3]{7} * 49 * 7 \sqrt7 = 7^\frac{1}{3} * 7^2 * 7^1 * 7^\frac{1}{2}
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$$
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---
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$$
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\frac{\sqrt{a} * \sqrt[3]b}{a^\frac{-1}{3} * b^2} * \frac{a^{-3}}{b^\frac{1}{4}} = \frac{a^\frac{1}{2} * b^\frac{1}{3}}{a^{-1}{2} * b^\frac{2}{1}} * \frac{a^{-3}{1}}{b^\frac{1}{4}}
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$$
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