In a 24-hour period, a human's body temperature will vary about 3 degrees. When at rest (usually at night), the body conserves heat and the body temperature drops. During activity (usually in the daytime), the body produces heat and the body temperature rises. This situation can be modeled by the periodic function
γ = 1.8 sin3 ((π/12)x - (π/2)) + 98.6
where y represents the body's temperature in degrees Fahrenheit and x represents time, with x=0 corresponding to 12 A.M.
9) Suppose the body temperature of a second shift worker can be modeled by shifting the function six units to the right. Write an equation to model the body temperature of a second shift worker.

In a 24-hour period, a human's body temperature will vary about 3 degrees. When at rest...
In a 24-hour period, a human's body temperature will vary about 3 degrees. When at rest (usually at night), the body conserves heat and the body temperature drops.During activity (usually in the daytime), the body produces heat and the body temperature rises. This situation can be modeled by the periodic functionγ = 1.8 sin3 ((π/12)x - (π/2)) + 98.6where y represents the body's temperature in degrees Fahrenheit and x represents time, with x=0 corresponding to 12 A.M.1) Find the derivative...
please answer all!
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The graph on the right models the monthly average temperature y in degrees Fahrenheit for a city, where x is the month. AY 50- 40- 30- (a) Find the maximum and minimum average monthly temperatures. (b) Find the amplitude and period, and interpret the results. (c) Explain what the x-intercepts represent. 20- 10- х °F. The minimum monthly 0- (a) The maximum monthly average temperature is average temperature is °F. 6 8 10...