Exam 9: Infinite Series
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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Suppose the annual spending by tourists in a resort city is $200 million. Approximately 75% of that revenue is again spent in the resort city, and of that amount approximately 75% is again spent in the same city, and so on. Write the expression that gives the total amount of spending generated by the $200 million after n years.
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Use the Direct Comparison Test to determine the convergence or divergence of the series 

(Multiple Choice)
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Find the sum of the convergent series
by using a well-known function. Round your answer to four decimal places.

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Use the Root Test to determine the convergence or divergence of the series
.

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Use the Direct Comparison Test to determine the convergence or divergence of the series
.

(Multiple Choice)
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Use the Direct Comparison Test (if possible) to determine whether the series
converges or diverges.

(Multiple Choice)
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Use a power series to approximate the value of the integral
with an error of less than 0.01. Round your answer to two decimal places.

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Use the Limit Comparison Test to determine the convergence or divergence of the series
.

(Multiple Choice)
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Find a geometric power series for the function
centered at 0.

(Multiple Choice)
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Use the definition to find the Taylor series (centered at c) for the function. 

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Find all values of x for which the series converges. For these values of x, write the sum of the series as a function of x.

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Consider the function given by
. Find the interval of convergence for
.


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