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- Graph y= -4 csc(1/2x - pi/2) + 5 Find the amplitude, period, phase shift, center, and vertical shift.also graph and include amplitude, period, and any phase or vertical shift if needed-2 -4 -구 Based on the graph above, determine the amplitude, midline, and period of the function Amplitude: Period: Midline: y = 3.
- Graph the function y = 3 sin (2(x - 30°)) + 1 using transformations. State the amplitude, period, equation of axis, horizontal translation, and range of this sinusoidal function.A C 78°F Mostly cloudy Which of the following functions could make the graph of: F1 O f(x)=x²-2x³ - x² + 2x f(x) = x^² + 2x³ + x² + 2x F2 F3 F4 F5 20 O Search F6 ☆ F7 Y 14 FGraph: y=sin(pix)-1
- Sketch the phase portrait.Kindly confirm or refute the amplitude, period, vertical shift, x-axis reflection, and phase shift based on the function y=-4+2sinxGraph the function. Determine the amplitude and period. Show at least two cycles. Label the scales of x-axis and y-axis. You will need to show all transformation tables to receive full credit. y = 3 cos (x -) –: Amplitude: Period:
- Sketch the graph of the function defined by the equation . Indicate the image, amplitude, period and phase shift of this function.For the following sinusoidal function, state the transformations in words, and determine the amplitude, period, phase shift, and equation of horizontal axis. Then use mapping notation to sketch the graph for one cycle.Show each max, min, amplitude, equation of axis, period and phase shift.mapping notationthe table of valuesthe sketch/graph Use all steps mentioned above. Thank you! Equation and chart in image!Use a graphing utility to graph pair of functions y = -3.5cos (πx - π/6) and y = -3.5sec (πx - π/6) in the same viewing rectangle. Use a viewing rectangle that shows the graphs for at least two periods.