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I forumet så blir:

[tex]\mathbf{B}(\mathbf{r},t)=-\frac{\mu_0q}{4\pi}\left[\frac{c\,\hat{\mathbf{n}}\times \vec{\beta}}{\gamma^2R^2(1-\vec{\beta}\mathbf{\cdot}\hat{\mathbf{n}})^3}+ \frac{\hat{\mathbf{n}}\times[\,\dot{\vec{\beta}}+\hat{\mathbf{n}}\times(\vec{\beta} \times\dot{\vec{\beta}})]}{R\,(1-\vec{\beta}\mathbf{\cdot}\hat{\mathbf{n}})^3} \right]_{\mathrm{retarded}} \qquad (1)[/tex]

I wikin så blir:

<math>\mathbf{B}(\mathbf{r},t)=-\frac{\mu_0q}{4\pi}\left[\frac{c\,\hat{\mathbf{n}}\times \vec{\beta}}{\gamma^2R^2(1-\vec{\beta}\mathbf{\cdot}\hat{\mathbf{n}})^3}+ \frac{\hat{\mathbf{n}}\times[\,\dot{\vec{\beta}}+\hat{\mathbf{n}}\times(\vec{\beta} \times\dot{\vec{\beta}})]}{R\,(1-\vec{\beta}\mathbf{\cdot}\hat{\mathbf{n}})^3} \right]_{\mathrm{retarded}} \qquad (1)</math>)

Till:

𝐁 (𝐫, t) = - \frac{μ_{0} q}{4 π} {[\frac{c \hat{𝐧} \times \vec{β}}{γ^{2} R^{2} (1 - \vec{β} \cdot \hat{𝐧})^{3}} + \frac{\hat{𝐧} \times [\dot{\vec{β}} + \hat{𝐧} \times (\vec{β} \times \dot{\vec{β}})]}{R (1 - \vec{β} \cdot \hat{𝐧})^{3}}]}_{r e t a r d e d} (1)

Inmatning	Resultat
[tex]\sqrt{2}[/tex]	$\sqrt{2}$
[tex]e^{i + \pi} + 1 = 0[/tex]	$e^{i + π} + 1 = 0$
[tex]\frac{1}{\sqrt{2}}[/tex]	$\frac{1}{\sqrt{2}}$
[tex]\int \limits_a ^b f(x)d[/tex]	$\int_{a}^{b} f (x) d x$

$\sqrt{534}$

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