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Question
question 3 which angle is an acute angle? $\angle doe$ $\angle aod$ $\angle cod$ $\angle coe$
Step1: Recall the definition of an acute angle
An acute angle is an angle whose measure is between \(0^{\circ}\) and \(90^{\circ}\).
Step2: Analyze each option
- For \(\angle DOE\): \(\angle DOE = 90^{\circ}+ \text{some angle}\) (since \(OD\) is on the horizontal axis and \(OE\) is vertical downward, and there are other rays in between), so it is not acute.
- For \(\angle AOD\): \(\angle AOD\) is greater than \(90^{\circ}\) (as \(OA\) is in the second - quadrant - like position relative to \(OD\) which is on the positive \(x\) - axis).
- For \(\angle COD\): \(\angle COD\) has a measure between \(0^{\circ}\) and \(90^{\circ}\) (as \(OC\) is in the first - quadrant - like position relative to \(OD\) which is on the positive \(x\) - axis).
- For \(\angle COE\): \(\angle COE\) is greater than \(90^{\circ}\) (since \(OC\) is in the first - quadrant - like position and \(OE\) is vertical downward).
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\(\angle COD\)