Write an expression describing all the angles that are coterminal with $267^{\circ}$. (Please use the variable $k$ in your answer. Give your answer in degrees, but do not include a degree symbol in your answer.)
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Therefore, the expression describing all the angles that are coterminal with $267^\circ$ is $\boxed{267 + 360k}$.

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Step 1 ：Two angles are coterminal if they differ by a multiple of $360^\circ$. So, the angles that are coterminal with $267^\circ$ are of the form $267^\circ + 360^\circ k$, where $k$ is an integer.

Step 2 ：Therefore, the expression describing all the angles that are coterminal with $267^\circ$ is $\boxed{267 + 360k}$.

Write an expression describing all the angles that are coterminal with $267^{\circ}$. (Please use the variable $k$ in your answer. Give your answer in degrees, but do not include a degree symbol in your answer.)degreesQuestion Help:VideoSubmit QuestionJump to Answer

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Write an expression describing all the angles that are coterminal with $267^{\circ}$. (Please use the variable $k$ in your answer. Give your answer in degrees, but do not include a degree symbol in your answer.)
degrees
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