markdown之数学公式
by · 2021年06月06日 · 227 Words ·
~1min reading time |
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| 符号 |
markdown |
|
|
| $\pm$ |
\$\pm$ |
| $\times$ |
\$\times$ |
| $\cdot$ |
\$\cdot$ |
| $\div$ |
\$\div$ |
| $\sum$ |
\$\sum$ |
| $\neq$ |
\$\neq$ |
| $\leq$ |
\$\leq$ |
| $\geq$ |
\$\geq$ |
| $\bigoplus$ |
\$\bigoplus$ |
| $\int$ |
\$\int$ |
| $\infty$ |
\$\infty$ |
| $\Rightarrow$ |
\$\Rightarrow$ |
| $\rightarrow$ |
\$\rightarrow$ |
| $\because$ |
\$\because$ |
| $\therefore$ |
\$\therefore$ |
| 字母 |
渲染 |
Markdown |
|
|
|
| α |
$\alpha$ |
\$\alpha$ |
| β |
$\beta$ |
\$\beta$ |
| γ |
$\gamma$ |
\$\gamma$ |
| Γ |
$\Gamma$ |
\$\Gamma$ |
| δ |
$\delta$ |
\$\delta$ |
| Δ |
$\Delta$ |
\$\Delta$ |
| ϵ |
$\epsilon$ |
\$\epsilon$ |
| ε |
$\varepsilon$ |
\$\varepsilon$ |
| ζ |
$\zeta$ |
\$\zeta$ |
| η |
$\eta$ |
\$\eta$ |
| θ |
$\theta$ |
\$\theta$ |
| Θ |
$\Theta$ |
\$\Theta$ |
| ϑ |
$\vartheta$ |
\$\vartheta$ |
| ι |
$\iota$ |
\$\iota$ |
| κ |
$\kappa$ |
\$\kappa$ |
| λ |
$\lambda$ |
\$\lambda$ |
| Λ |
$\Lambda$ |
\$\Lambda$ |
| μ |
$\mu$ |
\$\mu$ |
| ν |
$\nu$ |
\$\nu$ |
| ξ |
$\xi$ |
\$\xi$ |
| Ξ |
$\Xi$ |
\$\Xi$ |
| π |
$\pi$ |
\$\pi$ |
| Π |
$\Pi$ |
\$\Pi$ |
| ϖ |
$\varpi$ |
\$\varpi$ |
| ρ |
$\rho$ |
\$\rho$ |
| ϱ |
$\varrho$ |
\$\varrho$ |
| σ |
$\sigma$ |
\$\sigma$ |
| Σ |
$\Sigma$ |
\$\Sigma$ |
| ς |
$\varsigma$ |
\$\varsigma$ |
| τ |
$\tau$ |
\$\tau$ |
| υ |
$\upsilon$ |
\$\upsilon$ |
| Υ |
$\Upsilon$ |
\$\Upsilon$ |
| ϕ |
$\phi$ |
\$\phi$ |
| Φ |
$\Phi$ |
\$\Phi$ |
| φ |
$\varphi$ |
\$\varphi$ |
| χ |
$\chi$ |
\$\chi$ |
| ψ |
$\psi$ |
\$\psi$ |
| Ψ |
$\Psi$ |
\$\Psi$ |
| Ω |
$\Omega$ |
\$\Omega$ |
| ω |
$\omega$ |
\$\omega$ |
| 公式 |
markdown |
$y = k \times x + b$ |
\$y = k \times x + b$ |
$k = \frac{y_2-y_1}{x_2-x_1}$ |
\$k = \frac{y_2-y_1}{x_2-x_1}$ |
$num = \sum_{i=0}^{t}(\sigma_i^2 - \overline{X})$ |
\$num = \sum_{i=0}^{t}(\sigma_i^2 - \overline{X})$ |
$e^{2\pi+\tau} \cdots$ |
\$e^{2\pi+\tau} \cdots$ |
$e^{2\theta}\quad \cdots$ |
\$e^{2\theta}\quad \cdots$ |
$\left[ \begin{matrix} \alpha & \eta \\ \beta & \mu \end{matrix} \right]$ |
\$\left[ \begin{matrix} \alpha & \eta \\ \beta & \mu \end matrix} \right]$ |
$\sin(\omega t+\varphi) \tag{1}$ |
\$\sin(\omega+\varphi) \tag{1}$ |