Find the reference angle for a rotation of (pi)/(6). Answer:

Concept of Reference Angle: Understand the concept of a reference angle. A reference angle is the acute angle formed by the terminal side of an angle in standard position and the x-axis. It is always between 0 and 90 degrees (or 0 and (pi)/2 radians) and is positive.Check for Adjustment: Determine if the given angle needs adjustment. Since (pi)/(6) is already between 0 and (pi)/2, it is in the first quadrant where the reference angle is the same as the angle itself.State Reference Angle: State the reference angle for the given rotation. The reference angle for a rotation of (pi)/(6) is simply (pi)/(6) because it is already an acute angle.

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Find the reference angle for a rotation of
(pi)/(6).
Answer:

Find the reference angle for a rotation of $\frac{\pi}{6}$ . $\newline$ Answer: $\newline$

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Q. Find the reference angle for a rotation of

\frac{\pi}{6}

\newline

Answer:

\newline

Concept of Reference Angle: Understand the concept of a reference angle. A reference angle is the acute angle formed by the terminal side of an angle in standard position and the x-axis. It is always between $0$ and $90$ degrees (or $0$ and $(\pi)/2$ radians) and is positive.
Check for Adjustment: Determine if the given angle needs adjustment. $\newline$ Since $(\pi)/(6)$ is already between $0$ and $(\pi)/2$ , it is in the first quadrant where the reference angle is the same as the angle itself.
State Reference Angle: State the reference angle for the given rotation. $\newline$ The reference angle for a rotation of $(\pi)/(6)$ is simply $(\pi)/(6)$ because it is already an acute angle.