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Změna \mbox na \text v derivacích funkcí

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Filip Znachor 2022-12-03 12:50:19 +01:00
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KMA M1/4. Derivace funkce.md
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@ -13,16 +13,16 @@
| $\log_{a} x$ | $\frac{1}{x \ln a}$ |
| $\sin x$ | $\cos x$ |
| $\cos x$ | $-\sin x$ |
| $\mbox{tg } x$ | $\frac{1}{\cos^2 x}$ |
| $\mbox{cotg } x$ | $-\frac{1}{\sin^2 x}$ |
| $\text{tg } x$ | $\frac{1}{\cos^2 x}$ |
| $\text{cotg } x$ | $-\frac{1}{\sin^2 x}$ |
| $\arcsin x$ | $\frac{1}{\sqrt{ 1-x^2 }}$ |
| $\arccos x$ | $-\frac{1}{\sqrt{ 1-x^2 }}$ |
| $\mbox{arctg } x$ | $\frac{1}{1+x^2}$ |
| $\mbox{arccotg } x$ | $-\frac{1}{1+x^2}$ |
| $\text{arctg } x$ | $\frac{1}{1+x^2}$ |
| $\text{arccotg } x$ | $-\frac{1}{1+x^2}$ |
| $\sinh x$ | $\cosh x$ |
| $\cosh x$ | $\sinh x$ |
| $\mbox{tgh } x$ | $\frac{1}{\cosh^2 x}$ |
| $\mbox{cotgh } x$ | $\frac{1}{\sinh^2 x}$ |
| $\text{tgh } x$ | $\frac{1}{\cosh^2 x}$ |
| $\text{cotgh } x$ | $\frac{1}{\sinh^2 x}$ |
### Tečna a normála