| Start with a angle BAC that we will copy. |
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| 1. Using the straightedge, draw a reference line and place a point P near the left end. |
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| 2. Set the compass width to the distance AC, and without adjusting the compass,
place it on P and mark an arc across the line. This establishes the point Q |
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| 3. With the compass on point A set its width to the the point B. |
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| 4. Without changing the compass width, place the compass point on the the point P
and draw an arc above the line. |
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| 5. Place the compass point on C and set its width to the point B. |
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| 6. Without changing the compass width, place the compass point on the the point Q
and draw an arc across the previously drawn arc. The intersection of these two arcs becomes point R. |
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| 7. Using the straightedge, draw a line from point P to R where the arcs intersect. |
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| 8. Done. The angle ∠QPR is
congruent (equal in measure)
to angle ∠CAB. |
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