For the equation, identify the amplitude, period, and phase shift and sketch (at least) one complete cycle of the graph. y = sin(2x + π) Amplitude: Period: Phase Shift:

Sketch the graph of the function defined by the equation . Indicate the image, amplitude, period and phase shift of this function.

Determine the amplitude, period, and phase shift for y- 7cos(8- 90°) and use them to plot the graph of the function. amplitude = 7; period = 360°; phase shift = 90° -270 -18 -90 90 180 270 amplitude = 7; period = 180°; phase shift = 90° AAAA -270 -180 -90 90 180 270 -14 amplitude = 1; period = 360°; phase shift = 90° -270 -180 -90 90 180 270 amplitude = 7; period = 90°; phase shift = 360°

Graph f(x) = -3 cos x + 3 for two periods and determine the amplitude, period, and midline. Enter the exact answers. Amplitude: A = Number Period: P: = Midline: y Number =

State the transformations in the correct order that y = sin e undergoes to become the graph of y = -4 sin(0 + 90) + 11 3.