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Determine the amplitude, period, and phase shift of the function. Graph the function. y= sin (4x -21)
Find the amplitude, period, and phase shift of the function. y = 2 sin(x - 1) amplitude period phase shift Graph one complete period. у 1 V 2x 2x -2 0-31 31 Graph one complete period. 2 2x 21 0-31 AN - 2
e the amplitude, period, phase shift, vertical shift. Find the coordinates of the first two points (xo, yo) and (x1,y) of the five key points for the trig function y-3 sin(x T) in one period starting with the phase shift. (No need to sketch the graph) e the amplitude, period, phase shift, vertical shift. Find the coordinates of the first two points (xo, yo) and (x1,y) of the five key points for the trig function y-3 sin(x T) in one...
Graph two periods of the function y = 3 sin (4x + π). Label your axes appropriately and identify the period, amplitude, and phase shift of the function. Also fill in the blanks: Period ________ Amplitude ____________ Phase Shift ___________
Determine the amplitude, period, and phase shift of the function Graph the function y - 2 sin(4x - x) The amplitude is (Simplify your answer.) The periodis (type an exact answer, using as needed. Use integers or tractions for any numbers in the expression) The phase shift is (Type an exact answer, using as needed Use integers or fractions for any numbers in the expression) Use the graphing tool to graph the function Click to - enlarge graph (For any...
Find the period and amplitude of y = -5 - sin 4x.
given the equation of the function, find the requested information 3. y=5-2 sin Midline: Amplitude: Maximum: Minimum: Period: Phase shift: Domain: Range: 4. y = 4cos C) +3 Midline: Amplitude: Minimum: Maximum: Period: Phase shift: Domain: Range:
S. y=-2+3sin( 21 ) Function 5 Key Point Period: Phase shift Amplitude: Vertical shift: Range:
17. Find the period of the following function: y = sin (2x) cos (6x) + cos (2x) sin (6x)
please help with part b Amplitude, Period, and Phase Shift: From Function. Given a function f(x) = a sin(bx + c) or g(x) = a cos(bx + c), you have the following formulas: Amplitude = lal Period = 40 Phase Shift = -9 Determine the amplitude, period, and phase shift for the given functions: (a) f(x) = -6 sin(5x - 2) Amplitude = 6 Period Phase Shift = (b) f(x) - 4 sin(8 - 9xx) Amplitude Period = Phase Shift...