Advanced Placement Calculus 2016 Graphical Numerical Algebraic Fifth    Edition Student Edition + Mathxl 1-year License
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The temperature of a chemical reaction oscilllates between a low of 40 degreesC and a high of 115degreesC. The temperature is at its highest point at the time t=0, and reaches its minimum point over a five-hour period. It then takes the same amount of time to return back to its initial temperature. Let y=H(t) denote the temperature of the reaction t hours after the reaction begins.  (a) What in the period of the function y=H(t)? __________ Include units in your answer.  (b) What in the midline of the function y=H(t)? __________ Include units in your answer. (c) What in the amplitude of the function y=H(t)? __________ Include units in your answer.
Recent studies seem to indicate the population of North America porcupine (Erethizon dorsatum) varies sinusoidally with the solar (sunspot) cycle due to its effects on Earth's ecosystems. Suppose the population of these species in a certain locality is modeled by the function P(t) = 250cos (t) + 950 where P(t) represents the population of porcupines in year t.
Find all horizontal and vertical asymptote(s) that the function f(r) = e'/= cos| (4) might have.
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