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schema_ES_AJP

Grootheid Eenheid afh. RP? afh Q? Velden
$$\vec{F}^{\,} _e$$ $$N$$ clear check willekeurig homogeen radiaal radiaal
$$Q \cdot \vec{E}^{\,} _(p)$$ \begin{align}\vec{F}^{\,} _{12} = k\frac{Q_1 Q_2}{r^2}\\ r = (Q_1, Q_2)\end{align} $$\sum_{i=1}^n \vec{F}^{\,} _i$$
$$\vec{E}^{\,}$$ $$\frac{N}{C} of \frac{V}{m}$$ clear check $$\frac{\vec{F}^{\,} _E}{Q}$$ $$\vert\vert \vec{E}^{\,} \vert\vert = \frac{U_{12}}{d}$$ \begin{align} k\frac{Q_b}{r^2} \cdot \vec{e} _{bp}\\ r = (Q_b, p)\end{align} $$\sum_{i=1}^n \vec{E}^{\,} _i(p)$$
$$E_{pot}(p)$$ $$J$$ check check \begin{align}W_{p \rightarrow RP}\\ = \vec{F} \cdot \vec{\Delta s}\\ = vert\vert \vec{F}^{\,} \vert\vert \vert\vert \vec{\Delta s}^{\,} \vert\vert cos(\vec{E}^{\,}, \vec{\Delta s}^{\,})\end{align} \begin{align}G \vert\vert\vec{E}\vert\vert (d – a)\\ d = (p, ‘-‘)\\ a = (RP, ‘-‘)\end{align} \begin{align} k Q_b (\frac{1}{r_p} – \frac{1}{a})\\ r_p = (p, Q_b)\\ a = (RP, Q_b)\end{align}
$$\Delta E _{pot}$$ $$J$$ clear check $$E_{pot}(2) – E_{pot}(1)$$
$$$V(p)$$ $$\frac{J}{C} = V$$ check clear $$\frac{E_{pot}(p)}{Q}$$ $$\vert\vert \vec{E}^{\,} \vert\vert (d – a)$$ $$k Q_b(\frac{1}{RB} – \frac{1}{a})$$ $$\sum_{i=1}^n V_i(p)$$
$$U_{12}$$ $$V$$ clear clear \begin{align}1) V(1) – V(2)\\ 2) \frac{\Delta E}{Q}\end{align} \begin{align}\vert\vert \vec{E}^{\,} \vert\vert d\\ d = (1,2)\end{align} \begin{align} k Q_b (\frac{1}{r_1} – \frac{1}{r_2})\\ r_1 = (1, Q_b)\\ r_2 = (2, Q_b)\end{align}