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<!DOCTYPE html>
<html lang="da">
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	<body>
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		<div class="content">
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			<div class="page">
				<p class="pageHeading">Kemi</p>
				<div class="section" id="measures-and-units">
					<p class="sectionHeading">Mål og Enheder</p>
					<p class="subHeading">Jf. <a href="/html/topic/physics.html#measures-and-units">fysikkens mål og enheder</a>.</p>
					<table>
						<thead>
							<tr>
								<th>Mål</th>
								<th>Symbol<sub> af mål</sub></th>
								<th>Enhed</th>
								<th>Symbol<sub> af enhed</sub></th>
							</tr>
						</thead>
						<tbody>
							<tr class="small">
								<th colspan="4">Mål<sub> med navngivede enheder</sub></th>
							</tr>
							<tr>
								<td>stofmængde</td>
								<td class="math">\(n\)</td>
								<td>mol</td>
								<td class="math">\(mol\)</td>
							</tr>
							<tr class="small">
								<th colspan="4">Mål<sub> med unavngivede enheder</sub></th>
							</tr>
							<tr>
								<td>stofmængdekoncentration</td>
								<td class="math">\(c_i\)</td>
								<td>mol pr. kubikmeter</td>
								<td class="math">\(\frac {mol}{m^3}\)</td>
							</tr>
							<tr>
								<td>molarmasse</td>
								<td class="math">\(M\)</td>
								<td>kilogram pr. mol</td>
								<td class="math">\(\frac {kg}{mol}\)</td>
							</tr>
							<tr>
								<td>massekoncentration</td>
								<td class="math">\(\rho_i\)</td>
								<td>kilogram pr. kubikmeter</td>
								<td class="math">\(\frac {kg}{m^3}\)</td>
							</tr>
							<tr class="small">
								<th colspan="4">Mål<sub> uden enheder</sub></th>
							</tr>
							<tr>
								<td>massebrøk</td>
								<td class="math">\(w_i\)</td>
								<th></th>
								<th></th>
							</tr>
							<tr>
								<td>volumenbrøk</td>
								<td class="math">\(\phi_i\)</td>
								<th></th>
								<th></th>
							</tr>
						</tbody>
					</table>
					<p>Mål med variante enheder:</p>
					<table>
						<thead>
							<tr>
								<th>Mål</th>
								<th>Enheder</th>
								<th>Symboler<sub> af enheder</sub></th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td>stofmængdekoncentration</td>
								<td>molær</td>
								<td class="math">\(M\)</td>
							</tr>
							<tr>
								<td rowspan="2">masse</td>
								<td>gram</td>
								<td class="math">\(g\)</td>
							</tr>
							<tr>
								<td>dalton</td>
								<td class="math">\(u\)</td>
							</tr>
							<tr>
								<td>volumen</td>
								<td>liter</td>
								<td class="math">\(L\)</td>
							</tr>
						</tbody>
					</table>
					<p>Variante mål:</p>
					<table>
						<thead>
							<tr>
								<th>Mål</th>
								<th>Symbol</th>
								<th>Afledt af</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td>atommasse</td>
								<td class="math">\(A_r\)</td>
								<td>masse</td>
							</tr>
						</tbody>
					</table>
					<p class="math">\(1\ M=1\ \frac {mol}{L}=10^3\ \frac {mol}{m^3}\)</p>
					<br />
					<p class="math">\(1\ g=\frac 1{10^3}\ kg\)</p>
					<p class="math">\(1\ u=m_u \approx \frac {16\ 605\ 390\ 666}{10^{37}}\ kg\)</p>
					<br />
					<p class="math">\(1\ L=\frac 1{10^3}\ m^3\)</p>
				</div>
				<div class="section" id="formulae">
					<p class="sectionHeading">Formler</p>
					<p>Heri vil formler i stilen af <span class="math">\((C_i = \frac {A_i}{\sum_j B_j})\)</span> fremstå, hvori <i>C<sub>i</sub></i> og <i>A<sub>i</sub></i> er stoffet <i>i</i>'s mål <i>C</i> og <i>A</i>, og <span class="math">\((\sum_j B_j)\)</span> er summen af alle stoffer (kollektivt) <i>j</i>'s mål <i>B</i>.</p>
					<br />
					<p class="math">\(c_i=\frac {n_i}{\sum_j V_j}\)</p>
					<p>... hvori <i>c<sub>i</sub></i> jo så er stofmængdekoncentrationen af stoffet <i>i</i>, <i>n<sub>i</sub></i> er stofmængden af stoffet <i>i</i>, og <span class="math">\((\sum_j V_j)\)</span> er den samlet volumen af alle stofferne <i>j</i> (blandingen).</p>
					<br />
					<p class="math">\(M=\frac mn\)</p>
					<br />
					<p class="math">\(m=Mn\)</p>
					<br />
					<p class="math">\(n=\frac mM\)</p>
					<br />
					<p class="math">\(w_i=\frac {m_i}{\sum_j m_j}\)</p>
					<br />
					<p class="math">\(\rho_i=\frac {m_i}{\sum_j V_j}\)</p>
					<br />
					<p class="math">\(\phi_i=\frac {V_i}{\sum_j V_j}\)</p>
				</div>
				<div class="section" id="constants">
					<p class="sectionHeading">Konstanter</p>
					<p class="subHeading">Jf. <a href="/html/topic/physics.html#constants">fysikkens</a> og <a href="/html/topic/mathematics.html#constants">matematikkens</a> konstanter.</p>
					<table>
						<thead>
							<tr>
								<th>Navn</th>
								<th>Symbol</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td>Faradays konstant</td>
								<td class="math">\(F\)</td>
							</tr>
							<tr>
								<td>molarmasse konstanten</td>
								<td class="math">\(M_u\)</td>
							</tr>
							<tr>
								<td>atommasse konstanten</td>
								<td class="math">\(m_u\)</td>
							</tr>
							<tr>
								<td>Avagadros konstant</td>
								<td class="math">\(N_A\)</td>
							</tr>
						</tbody>
					</table>
					<p class="math">\(F=eN_a=\frac {964\ 853\ 321\ 233\ 100\ 184}{10^{13}}\ \frac {C}{mol}\)</p>
					<p>... hvori <i>e</i> er den elementære ladning.</p>
					<p class="math">\(M_u=\frac {M({}^{12}C)}{12}=m_uN_a \approx \frac {999\ 999\ 999\ 65}{10^{14}}\ \frac {kg}{mol}\)</p>
					<p class="math">\(m_u=\frac {m({}^{12}C)}{12} \approx \frac {16\ 605\ 390\ 666}{10^{37}}\ kg\)</p>
					<p class="math">\(N_A=602\ 214\ 076 \cdot 10^{15}\ mol^{-1}\)</p>
					<p></p>
				</div>
			</div>
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