Table of contents
- 0. Functions(0)
- Introduction to Functions(0)
- Piecewise Functions(0)
- Properties of Functions(0)
- Common Functions(0)
- Transformations(0)
- Combining Functions(0)
- Exponent rules(0)
- Exponential Functions(0)
- Logarithmic Functions(0)
- Properties of Logarithms(0)
- Exponential & Logarithmic Equations(0)
- Introduction to Trigonometric Functions(0)
- Graphs of Trigonometric Functions(0)
- Trigonometric Identities(0)
- Inverse Trigonometric Functions(0)
- 1. Limits and Continuity(0)
- 2. Intro to Derivatives(0)
- 3. Techniques of Differentiation(0)
- 4. Applications of Derivatives(0)
- 5. Graphical Applications of Derivatives(0)
- 6. Derivatives of Inverse, Exponential, & Logarithmic Functions(0)
- 7. Antiderivatives & Indefinite Integrals(0)
- 8. Definite Integrals(0)
- 9. Graphical Applications of Integrals(0)
- 10. Physics Applications of Integrals (0)
- 11. Integrals of Inverse, Exponential, & Logarithmic Functions(0)
- 12. Techniques of Integration(0)
- 13. Intro to Differential Equations(0)
- 14. Sequences & Series(0)
- 15. Power Series(0)
- 16. Parametric Equations & Polar Coordinates(0)
13. Intro to Differential Equations
Separable Differential Equations
13. Intro to Differential Equations
Separable Differential Equations: Videos & Practice Problems
56 of 0
Problem 56Multiple Choice
A - reservoir is polluted with a chemical at a concentration of . Clean water flows in at , and the mixture is drained at the same rate. How long will it take for the concentration to fall to of its initial value? Round the answer to the nearest whole number.
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