Exam 13: Special Topics
Exam 1: Functions and Graphs224 Questions
Exam 2: Limits and the Derivative123 Questions
Exam 3: Additional Derivative Topics126 Questions
Exam 4: Graphing and Optimization116 Questions
Exam 5: Integration93 Questions
Exam 6: Additional Integration Topics82 Questions
Exam 7: Multivariable Calculus78 Questions
Exam 8: Trigonometric Functions92 Questions
Exam 9: Differential Equations47 Questions
Exam 10: Taylor Polynomials and Infinite Series48 Questions
Exam 11: Probability and Calculus57 Questions
Exam 12: Basic Algebra Review44 Questions
Exam 13: Special Topics20 Questions
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-Find the sum of the infinite geometric sequence (if it exists): 

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-Evaluate: 

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Correct Answer:
260,932,815
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-Find the first five terms of the sequence defined by the recursive formula 

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Correct Answer:
2, 7, 27, 107, 427
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-Write the first four terms of the sequence 

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-Find the sum of the first 25 terms of the geometric sequence 

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-Write the alternating series
using summation notation with the summing index k starting
at k = 1.

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-Find the 300th term and the sum of the first 300 terms for the arithmetic sequence 8, 11, 14, . . .
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-Find the sum of all the odd integers between 52 and 346.
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-Find the general term of a sequence whose first four terms are 

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-Write
without summation notation. Do not evaluate.

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-If a person borrows $13,200 and agrees to repay the loan by paying $200 per month to reduce the loan and 1% of
the unpaid balance each month for using the money, what is the total cost of the loan over 66 months?
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-Indicate by letter which of the following sequences can be the first three terms of an arithmetic sequence and state the
common difference for those that are.
(A) 9, 3, -3, . . . (B) 2, 6, 10, . . . (C) 5, 8, 12, . . .
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-Find the sixth term in the expansion of 

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-Find the common ratio of a geometric sequence if the first term is 5 and the 12th term is 30.
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-Indicate by letter which of the following sequences can be the first three terms of a geometric sequence and state the
common ratio for those that are.
(A)
(B) 


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-Write the following sum using summation notation: 

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-Find the sum of the infinite geometric sequence (if it exists): 

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-Find the 67th term of the sequence defined by 

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