Exam 6: Differential Equations
Exam 1: Preparation for Calculus125 Questions
Exam 2: Limits and Their Properties85 Questions
Exam 3: Differentiation193 Questions
Exam 4: Applications of Differentiation154 Questions
Exam 5: Integration184 Questions
Exam 6: Differential Equations93 Questions
Exam 7: Applications of Integration119 Questions
Exam 8: Integration Techniques and Improper Integrals130 Questions
Exam 9: Infinite Series181 Questions
Exam 10: Conics, Parametric Equations, and Polar Coordinates114 Questions
Exam 11: Vectors and the Geometry of Space130 Questions
Exam 12: Vector-Valued Functions85 Questions
Exam 13: Functions of Several Variables173 Questions
Exam 14: Multiple Integration143 Questions
Exam 15: Vector Anal142 Questions
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The logistic function
models the growth of a population. Identify the maximum carrying capacity.

(Multiple Choice)
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Find the principal that must be invested at the rate 6%, compounded monthly, so that $3,000,000 will be available for retirement in 55 years. Round your answer to the nearest cent.
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The isotope
has a half-life of 1,599 years. After 20,000 years, a sample of the isotope is reduced 0.7 grams. What was the initial size of the sample (in grams)? How large was the sample after the first 2,000 years? Round your answers to four decimal places.

(Multiple Choice)
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The half-life of the radium isotope Ra-226 is approximately 1,599 years. What percent of a given amount remains after 200 years? Round your answer to two decimal places.
(Multiple Choice)
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The isotope
has a half-life of
years. Given an initial amount of 16 grams of the isotope, how many grams will remain after 1,000 years? After 10,000 years? Round your answers to four decimal places.


(Multiple Choice)
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Find the particular solution of the differential equation
that satisfies the initial condition
when
, where
is the general solution.




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Find the particular solution of the differential equation
that satisfies the initial condition
.


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Find the general solution of the differential equation.

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Which of the following is a solution of the differential equation
?

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A 600-gallon tank is full of a solution containing 55 pounds of concentrate. Starting at time
distilled water is added to the tank at a rate of 30 gallons per minute, and the well-stirred solution is withdrawn at the same rate. Find the amount of concentrate Q in the solution as a function of t.

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Use integration to find a general solution of the differential equation.

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Find the particular solution of the differential equation
that satisfies the boundary condition
.


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