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<p>angles  and , and</p>

<p>Let</p>

<p>so that</p>

<p>From Part One we know that  and that .  Combining these results with equation (2) yields</p>

<p>therefore, by equation (1),</p>

<p><big>Inscribed angles with the center of the circle in their exterior</big></p>
<p><a href="page.php?w=Image%3AInscribedAngle_CenterCircleExtV2.svg">thumb</a>The previous case can be extended to cover the case where the measure of the inscribed angle is the difference between two inscribed angles as discussed in the first part of this proof.</p>

<p>Given a circle whose</p><p>
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