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Question
- line de is parallel to line bc. a. what is the measure of angle eac? b. what is the measure of angle dab?
Step1: Use the property of parallel lines (alternate - interior angles)
Since \(DE\parallel BC\), for part (a), \(\angle EAC\) and \(\angle ACB\) are alternate - interior angles. So \(\angle EAC = c^{\circ}\)
Step2: Use the property of parallel lines (same - side interior angles)
For part (b), since \(DE\parallel BC\), \(\angle DAB+\angle ABC = 180^{\circ}\) (same - side interior angles). So \(\angle DAB=(180 - b)^{\circ}\)
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a. \(c^{\circ}\)
b. \((180 - b)^{\circ}\)