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To identify a \( 150^{\circ} \) angle, imagine the angle's sides extending from a common vertex, opening outward. A \( 150^{\circ} \) angle is larger than a right angle (which is \( 90^{\circ} \)) but smaller than a straight angle (which is \( 180^{\circ} \)). Picture an angle that looks like a wide "V," where the two lines are pointing somewhat towards each other but still maintaining a significant gap; that’s your \( 150^{\circ} \) angle! To visualize this, take a protractor! Place the midpoint at the angle's vertex and check where the \( 150^{\circ} \) mark is. If the angle measures up right in the middle of that \( 120^{\circ} \) and \( 180^{\circ} \) mark on the protractor, you’ve successfully identified your \( 150^{\circ} \) angle!
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