Your grandfather is passing Calc II and decides to bake a cake to celebrate the event. When he takes the cake from the oven, he must wait until it cools before he can apply the icing. You want to help him. Being the mathematician that you are, you know that the cake will cool according to Newton's Law of Cooling. Given that the room temperature is 70 F and the cake's initial temperature is 350 F, the differential dT equation that models this situation can be written as: = 0.15(T70) where E0) dt = 350 with T measured in degrees F and t in minutes. Use Euler's Method with A1 = 2.0 to estimate the temperature of the cake after 8 minutes