Exam 22: Exponential and Logarithmic Models
Exam 1: Rectangular Coordinates69 Questions
Exam 2: Graphs of Equations63 Questions
Exam 3: Linear Equations in Two Variables61 Questions
Exam 4: Functions53 Questions
Exam 5: Analyzing Graphs of Functions56 Questions
Exam 6: A Library of Parent Functions50 Questions
Exam 7: Transformations of Functions32 Questions
Exam 8: Combinations of Functions Composite Functions58 Questions
Exam 9: Inverse Functions59 Questions
Exam 10: Mathematical Modeling and Variation49 Questions
Exam 11: Quadratic Functions and Models61 Questions
Exam 12: Polynomial Functions of Higher Degree63 Questions
Exam 13: Polynomial and Synthetic Division76 Questions
Exam 14: Complex Numbers59 Questions
Exam 15: Zeros of Polynomial Functions49 Questions
Exam 16: Rational Functions96 Questions
Exam 17: Nonlinear Inequalities56 Questions
Exam 18: Exponential Functions and Their Graphs59 Questions
Exam 19: Logarithmic Functions and Their Graphs64 Questions
Exam 20: Properties of Logarithms57 Questions
Exam 21: Exponential and Logarithmic Equations51 Questions
Exam 22: Exponential and Logarithmic Models56 Questions
Exam 23: Radian and Degree Measure52 Questions
Exam 24: Trigonometric Functions The Unit Circle50 Questions
Exam 25: Right Triangle Trigonometry56 Questions
Exam 26: Trigonometric Functions of Any Angle53 Questions
Exam 27: Graphs of Sine and Cosine Functions37 Questions
Exam 28: Graphs of Other Trigonometric Functions51 Questions
Exam 29: Inverse Trigonometric Functions50 Questions
Exam 30: Applications and Models52 Questions
Exam 31: Using Fundamental Identities60 Questions
Exam 32: Verifying Trigonometric Equations46 Questions
Exam 33: Solving Trigonometric Equations54 Questions
Exam 34: Sum and Difference Formulas62 Questions
Exam 35: Multiple Angle and Product to Sum Formulas50 Questions
Exam 36: Law of Sines43 Questions
Exam 37:Law of Cosines43 Questions
Exam 38:Vectors in the Plane50 Questions
Exam 39:Vectors and Dot Products67 Questions
Exam 40: Trigonometric Form of a Complex Number104 Questions
Exam 41: Linear and Nonlinear Systems of Equations58 Questions
Exam 42: Two Variable Linear Systems49 Questions
Exam 43: Multivariable Linear Systems54 Questions
Exam 44: Partial Fractions48 Questions
Exam 45: Systems of Inequalities50 Questions
Exam 46: Linear Programming50 Questions
Exam 47: Matrices and Systems of Equations65 Questions
Exam 48: Operations With Matrices59 Questions
Exam 49: The Inverse of a Square Matrix59 Questions
Exam 50: The Determinant of a Square Matrix52 Questions
Exam 51: Applications of Matrices and Determinants54 Questions
Exam 52: Sequences and Series68 Questions
Exam 53: Arithmetic Sequences and Partial Sums52 Questions
Exam 54: Geometric Sequences and Series67 Questions
Exam 55: Mathematical Induction48 Questions
Exam 56: The Binomial Theorem67 Questions
Exam 57: Counting Principles55 Questions
Exam 58: Probability47 Questions
Exam 59: Lines50 Questions
Exam 60: Introduction to Conics Parabolas124 Questions
Exam 61: Ellipses68 Questions
Exam 62: Hyperbolas62 Questions
Exam 63: Rotation of Conics52 Questions
Exam 64: Parametric Equations50 Questions
Exam 65: Polar Coordinates50 Questions
Exam 66: Polar Equations of Conics50 Questions
Exam 67: Graphs of Polar Equations49 Questions
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Complete the table for a savings account in which interest is compounded continuously. Initial investment Annual \% rate Time to double Amount after 10 years \ 5000 5.5\% \@cdots \@cdots
(Round the answer up to two decimal places. )
(Multiple Choice)
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Complete the table for the time t (in years)necessary for P dollars to triple if interest is compounded annually at rate r.Round your answer to two decimal places.
r 10\% 12\% 14\% 16\% 18\% 20\% t
(Multiple Choice)
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The populations P (in thousands)of Horry County,South Carolina from 1970 through 2007 can be modeled by where t represents the year,with corresponding to 1970.Use the model to complete the table.Round your answer to two decimal places. Year 1970 1980 1990 2000 2007 Population
(Multiple Choice)
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Complete the table for a savings account in which interest is compounded continuously. Initial investment Annual \% rate Time to double Amount after 10 years \ 750 .... 9yr ....
(Round the answer up to two decimal places. )
(Multiple Choice)
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Find the exponential model that fits the points shown in the graph.

(Multiple Choice)
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Complete the table for the radioactive isotope. Isotope Half-life (years) Initial Quantity Amount after 1000 years 24,100 -- 0.3g
(Multiple Choice)
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Find the exponential model that fits the points shown in the graph.

(Multiple Choice)
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An initial investment of $5000 doubles in value in 6.3 years.Assuming continuous compounding,what was the interest rate? Round to the nearest tenth of a percent.
(Multiple Choice)
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Complete the table for the time t (in years)necessary for P dollars to triple if interest is compounded continuously at rate r.
r 8\% 10\% 11\% 13\% 14\% 15\% t (Round the answer up to two decimal places. )
(Multiple Choice)
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Complete the table for a savings account in which interest is compounded continuously. Initial investment Annual rate Time to double Amount after 10 years \ 11,000 \ldots \ldots \ 21996.76 (Round the answer up to two decimal places. )
(Multiple Choice)
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The population P (in thousands)of Reno,Nevada from 2000 through 2007 can be modeled by where t represents the year,with corresponding to 2000.In 2005,the population of Reno was about 395,000.According to the model,during what year will the population reach 486,000.00?
(Multiple Choice)
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The population P of a bacteria culture is modeled by ,where t is the time in hours.If the population of the culture was 5800 after 40 hours,how long does it take for the population to double? Round to the nearest tenth of an hour.
(Multiple Choice)
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Tritium,a radioactive isotope of hydrogen,has a half-life of 12.4 years.Of an initial sample of 33 grams,how much will remain after 69 years?
(Multiple Choice)
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