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Triangle ABC is a right triangle with \(\angle BAC = 90^\circ\). Suppose \(\overline{AP}\) is an altitude of the triangle, \(\overline{AQ}\) is an angle bisector of the triangle, and \(\overline{AR}\) is a median of the triangle, and \(\angle PAQ = 13^\circ\). If P is on \(\overline{BQ}\), then what is the measure of \(\angle RAC\)?

 Mar 1, 2020
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Angle  RAC = 32°  indecision

 

 Mar 1, 2020

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