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A Cup of Coffee Is Initially at 150 F

Question 5

Multiple Choice

A cup of coffee is initially at 150 A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)   F, which is 75 A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T(t) , the coffee's temperature after t hours have elapsed?


A) A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)
B) A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)
C) A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)
D) A cup of coffee is initially at 150   F, which is 75   F above room temperature. The difference between the coffee's temperature and the room's temperature decreases at the hourly rate of 85%. Which of the following formulas gives T<sup>(t) </sup> , the coffee's temperature after t hours have elapsed? A)    B)    C)    D)

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