Exam 7: Exponential Functions
Exam 1: Precalculus Review74 Questions
Exam 2: Limits97 Questions
Exam 3: Differentiation81 Questions
Exam 4: Applications of the Derivative77 Questions
Exam 5: The Integral82 Questions
Exam 6: Applications of the Integral80 Questions
Exam 7: Exponential Functions106 Questions
Exam 8: Techniques of Integration101 Questions
Exam 9: Further Applications of the Integral and Taylor Polynomials100 Questions
Exam 10: Introduction to Differential Equations73 Questions
Exam 11: Infinite Series95 Questions
Exam 12: Parametric Equations, Polar Coordinates, and Conic Sections71 Questions
Exam 13: Vector Geometry96 Questions
Exam 14: Calculus of Vector-Valued Functions99 Questions
Exam 15: Differentiation in Several Variables95 Questions
Exam 16: Multiple Integration98 Questions
Exam 17: Line and Surface Integrals92 Questions
Exam 18: Fundamental Theorems of Vector Analysis91 Questions
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How long will it take for your money to double when it is invested at an annual rate of
and compounded yearly? How long will it take for your money to double at an annual rate of
?


(Short Answer)
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A drug leaves a person's bloodstream at a rate proportional to the amount present. Assume that half of the initial amount of the drug is still in the bloodstream 4 hours after the dose was given. When is one-tenth of the initial dose remaining in the bloodstream?
(Essay)
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At 6:45 a.m., a glass of cold water with initial temperature
C is placed in a room held at
C. If the temperature of the water is
C at 8:15 a.m., when will the water temperature reach
C?




(Short Answer)
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A cold chicken with an initial temperature of
C is placed in an oven held at
C. If the temperature of the chicken is
C after 10 min, how much longer after that must the chicken remain in the oven before it reaches
C?




(Short Answer)
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A 1-kg object is dropped from a height of 80 m. After 2 s, the velocity of the object is
m/s. How long after the ball was dropped did the object have a velocity of
m/s?


(Short Answer)
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Let
be the inverse of
.
Use the geometric relation between the graphs of inverse functions to compute the integral
. 




(Essay)
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The function
satisfies the following initial value problem:

(Multiple Choice)
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The integral
is equal to the following algebraic function of
:


(Multiple Choice)
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Let
and suppose the domain of
is restricted to
. Calculate
and
where
is the inverse of
:







(Essay)
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