Question 6 8.5 pts According to Newton's Law of Heating and Cooling, the temperature of an object changes at a rate proportional the difference between the object's temperature and that of the surrounding air. Suppose an apple pie at room temperature (72 degrees Fahrenheit) is placed in an oven heated to 350 degrees Fahrenheit. The differential equation that models this situation, given that T represents the temperature and t represents time in minutes, is: O k (T - 72) dT dit = k (T + 350) = k (T - 350) O dI at KT (T - 350)