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Question Video: Identifying the Definition of the Zero Angle Mathematics • First Year of Preparatory School

Which of the following is the definition of a zero angle? [A] It is an angle whose measure is 0°, as its sides coincide. [B] It’s an angle whose measure is 90°, as its sides are perpendicular to each other. [C] It is an angle whose measure is 180°, as its sides are in opposite directions.

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Video Transcript

Which of the following is the definition of a zero angle? Option (A) it is an angle whose measure is zero degrees, as its sides coincide. Option (B) it’s an angle whose measure is 90 degrees, as its sides are perpendicular to each other. Or is it option (C) it is an angle whose measure is 180 degrees, as its sides are in opposite directions?

To answer this question, we can start by recalling that a zero angle is any angle with a measure of zero degrees. This is enough information to eliminate options (B) and (C) and conclude that the answer is option (A). However, we can also answer this without the options using the definition of an angle and an angle’s measure.

We can recall that an angle is two rays that share a starting point and the rotation required to rotate one side onto the other side, such as angle 𝐴𝐵𝐶 as shown. We can then recall that a full rotation is defined to have a measure of 360 degrees. This means that an angle of measure 180 degrees will have its sides opposite each other. This is called a straight angle. An angle of measure 90 degrees means it takes a quarter turn to rotate one side onto the other. This is called a right angle. And it is also used in the definition of saying that two sides are perpendicular. Finally, if an angle has measure zero degrees, then it takes no rotation to rotate one side onto another. This means that its sides must coincide.

Hence, the answer is option (A).

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