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<p>boundaries consist of segments of such lines or planes.</p>

<p><big> Perpendicular line segment bisectors in space </big></p>
<p>
*The <a href="page.php?w=perpendicular">perpendicular</a> bisector of a line segment is a plane, which meets the segment at its <a href="page.php?w=midpoint">midpoint</a> perpendicularly. Its vector equation is literally the same as in the plane case:</p>

<p><b>(V)</b> </p>

<p>With  one gets the equation in coordinate form:</p>

<p><b>(C3)</b> </p>

<p>Property <b>(D)</b> (see above) is literally true in space, too:<br><b>(D)</b> The perpendicular bisector plane of a segment  has for any point  the property: .</br></p><p>
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