Create a sinusoidal function that has an amplitude of 4, minimum at 2 and horizontal phase shift of 45 degrees. Give an equation of above function. Identify a, k, d, and c value. List all the transformations

The temperature of a chemical reaction oscillates between a low of 20∘C and a high of 100∘C. The temperature is at its lowest point when t=0 and completes one cycle over a five-hour period.   Find the period, the amplitude, and the midline of the graph

what it means to have a change in amplitude and a change in period.

Name the Parent Function. List the transformations. Sketch each equation. a. y=(x+1)2 −4

In a laboratory setting, the heart rate of a patient was carefully monitored. Below is the graph of the patient's heart rate as a function of time in seconds. Determine the equation of this sinusoidal function. Show all your work. H 15 30 45 60 t 160- 120- 80- 40-

D = R = Function?

Number 2 2.5 show all work

Graph y= -4 csc(1/2x - pi/2) + 5  Find the amplitude, period, phase shift, center, and vertical shift.

Outside temperature over a day can be modeled as a sinusoidal function. Suppose you know the high temperature of 78 degrees occurs at 6 PM and the average temperature for the day is 65 degrees. Find the temperature, to the nearest degree, at 8 AM. degrees Question Help: DVideo D Post to forum Submit Question