cobbs-vinkel (PH Indholdsside)

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      <HtmlField Name="PageContent"><![CDATA[<p>P&aring; dette r&oslash;ntgenbillede ses rygs&oslash;jlen bagfra. Der foretages en m&aring;ling mellem den mest tiltede hvirvel i toppen og bunden af kurven. Der m&aring;les fra toppen af den &oslash;verste hvirvel og til bunden af den nederste hvirvel.&nbsp;&nbsp;</p>
<p><img alt="" height="205" width="250" src="4BE5F6986FC347E583B9CB2B40358A0A-250-205" style="height: 205px; width: 250px;"><br>
&nbsp;</p>
<p>Ved sk&aelig;v ryg (skoliose) beregnes ryggens sk&aelig;vhed ved at m&aring;le&nbsp;skoliosevinklen ogs&aring; kaldet Cobb's vinkel, som er vinklen mellem linjerne p&aring; r&oslash;ntgenbilledet.&nbsp;</p>
<h2>Vil du vide mere?&nbsp;</h2>
<ul>
    <li><a href="~/link.aspx?_id=C471DC5CC109463A870749BABAF8C1CF&amp;_z=z">Sk&aelig;v-ryg-skoliose</a></li>
</ul>]]></HtmlField>
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      <TextField Name="NavigationTitle">Cobbs vinkel, skoliosevinkel</TextField>
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      <DateTimeField Name="RevisedDate">2024-05-21T12:33:00</DateTimeField>
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      <TextField Name="Description">Tegning til beregning af Cobbs vinkel</TextField>
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