Which of the following is true about the graph of the function \( f(x)=\sin (x) \) ? SELECT ALL THAT APPLY a The outputs are the sine value for the given rotation. b The inputs are the angle of rotation. c The input and output values come from the unit circle. dhe inputs are the sine value for the given rotation. e The outputs are the angle of rotation.

To analyze the function \( f(x) = \sin(x) \), let's evaluate each statement one by one: a. **The outputs are the sine value for the given rotation.** - This statement is true. The function \( f(x) = \sin(x) \) gives the sine value for the angle \( x \) (in radians). b. **The inputs are the angle of rotation.** - This statement is also true. The input \( x \) represents the angle of rotation in radians. c. **The input and output values come from the unit circle.** - This statement is true as well. The sine function is defined based on the unit circle, where the input \( x \) corresponds to an angle, and the output \( f(x) \) corresponds to the y-coordinate of the point on the unit circle at that angle. d. **The inputs are the sine value for the given rotation.** - This statement is false. The inputs are angles, not sine values. e. **The outputs are the angle of rotation.** - This statement is false. The outputs are the sine values, not the angles. Based on this analysis, the true statements about the graph of the function \( f(x) = \sin(x) \) are: - a. The outputs are the sine value for the given rotation. - b. The inputs are the angle of rotation. - c. The input and output values come from the unit circle.