Question 11, 1.1.81 Points: 0 of 1 Find the angle of least positive measure (in degrees, not equal to the given measure) that is coterminal with A . The measure is \( \square \) \( ]^{\circ} \). (Simplify your answer.)

To find the angle of least positive measure that is coterminal with a given angle \( A \), we can use the following steps: 1. **Understanding Coterminal Angles**: Coterminal angles are angles that differ by a multiple of \( 360^\circ \). This means that if you have an angle \( A \), the coterminal angle can be found using the formula: \[ A + 360k \] where \( k \) is any integer. 2. **Finding the Least Positive Coterminal Angle**: To find the least positive coterminal angle, we can use the following steps: - If \( A \) is positive, subtract \( 360^\circ \) until the angle is less than \( 360^\circ \). - If \( A \) is negative, add \( 360^\circ \) until the angle is positive. 3. **Simplifying the Angle**: If the angle is already between \( 0^\circ \) and \( 360^\circ \), it is already in its simplest form. Now, let's denote the given angle \( A \) as \( x \). To proceed, please provide the value of \( A \) (or \( x \)) so that I can calculate the least positive coterminal angle.