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<h1 class="center">Octahedron</h1>
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<div class="head">Octahedron Facts</div>
<p><b>Notice these interesting things:</b></p>
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<li>It has 8 Faces</li>
<li>Each face is an <a href="../triangle.html">Equilateral Triangle</a></li>
<li>It has 12 Edges</li>
<li>It has 6 Vertices (corner points)</li>
<li>and at each vertex 4 edges meet</li>
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<h2>Volume and Surface Area</h2>
<p class="center"><b>Volume</b> = (√2)/3 × (Edge Length)<sup>3</sup></p>
<p class="center"><b>Surface Area</b> = 2 × √3 × (Edge Length)<sup>2</sup></p>
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<p style="float:right; margin: 0 0 5px 10px;"><img src="images/poly-octahedron.svg" alt="Octahedron" height="66" width="66"></p>
<p>It is called an <i>octahedron</i> because it is a <a href="polyhedron.html">polyhedron</a> that has 8 (<i>octa-</i>) faces, (like an <i>octopus</i> has 8 tentacles)</p>
<p>When we have more than one octahedron they are called <b>octahedra</b></p>
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<p>When we say "octahedron" we often mean "regular octahedron" (in other words all faces are the same size and shape), but it doesn't <i>have</i> to be - this is <b>also</b> an octahedron, even though all faces are not the same. (But it may be better to call it a hexagonal <a href="prisms.html">prism</a>).</p>
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<p><b>8-Sided Dice?</b> Yes! An octahedron that has 8 equal faces has an equal chance of landing on any face.</p>
<p>In fact, you can make <a href="fair-dice.html">fair dice</a> out of all of the Platonic Solids.</p>
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<td><a href="octahedron-model.html">Make your own Octahedron</a>,<br>
cut out the shape and glue it together.</td>
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<p>&nbsp;</p>
<div class="questions">1856, 1857, 1858, 1859</div>
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<a href="../platonic_solids.html">Platonic Solids</a>
<a href="solid-geometry.html">Solid Geometry</a>
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