Exam 9: Differential Equations
Exam 1: Functions and Limits117 Questions
Exam 2: Derivatives151 Questions
Exam 3: Applications of Differentiation153 Questions
Exam 4: Integrals95 Questions
Exam 5: Applications of Integration120 Questions
Exam 6: Inverse Functions127 Questions
Exam 7: Techniques of Integration124 Questions
Exam 8: Further Applications of Integration86 Questions
Exam 9: Differential Equations67 Questions
Exam 10: Parametric Equations and Polar Coordinates72 Questions
Exam 11: Infinite Sequences and Series158 Questions
Exam 12: Vectors and the Geometry of Space60 Questions
Exam 13: Vector Functions93 Questions
Exam 14: Partial Derivatives132 Questions
Exam 15: Multiple Integrals124 Questions
Exam 16: Vector Calculus137 Questions
Exam 17: Second-Order Differential Equations63 Questions
Exam 18: Final Exam44 Questions
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Find the solution of the differential equation that satisfies the initial condition
. 
(Essay)
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Newton's Law of Cooling states that the rate of cooling of an object is proportional to the temperature difference between the object and its surroundings. Suppose that a roast turkey is taken from an oven when its temperature has reached
and is placed on a table in a room where the temperature is
. If
is the temperature of the turkey after t minutes, then Newton's Law of Cooling implies that
. This could be solved as a separable differential equation. Another method is to make the change of variable
. If the temperature of the turkey is
after half an hour, what is the temperature after 35 min?
(Multiple Choice)
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Consider the differential equation
as a model for a fish population, where t is measured in weeks and c is a constant. For what values of c does the fish population always die out?
(Essay)
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