Consider he function

Question 12 3 points How Did I Do? Consider the function f (x) = 2sin ( (x - 4) ) + 6. State the amplitude A, period P, and midline. State the phase shift and vertical translation. In the full period [0, P], state the maximum and minimum y-values and their corresponding r-values. Enter the exact answers. Amplitude: A = Number Period: P = Midline: y = Number The phase shift is 4 units to the right The vertical translation is up 6 units Hints for the maximum and minimum values of f (I): . The maximum value of y = sin (x) is y = 1 and the corresponding x values are c = multiples of 2 7 less than and more than this a value. You may want to solve " (x - 4) = 5. . The minimum value of y = sin (x) is y = -1 and the corresponding x values are 2 x ="" and multiples of 2 7 less than and more than this x value. You may want to solve " (x - 4) = 3 1 2 . If you get a value for a that is less than 0, you could add multiples of P to get into the next cycles. . If you get a value for a that is more than P, you could subtract multiples of P to get into the previous cycles. For a in the interval [0, P], the maximum y-value and corresponding r-value is at: y = For a in the interval [0, P], the minimum y-value and corresponding z-value is at: C= y=