Exam 13: Sequences
Exam 1: Notation and Symbols329 Questions
Exam 2: Simplifying Expressions285 Questions
Exam 3: Paired Data and Graphing Ordered Pairs217 Questions
Exam 4: Multiplication With Exponents300 Questions
Exam 5: The Greatest Common Factor and Factoring by Grouping295 Questions
Exam 6: Reducing Rational Expressions to Lowest Terms263 Questions
Exam 7: Review of Solving Equations262 Questions
Exam 8: The Slope of a Line190 Questions
Exam 9: Rational Exponents264 Questions
Exam 10: Completing the Square187 Questions
Exam 11: Exponential Functions226 Questions
Exam 12: The Circle95 Questions
Exam 13: Sequences190 Questions
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This problem gives some information about a specific geometric progression.
.

Free
(Multiple Choice)
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Correct Answer:
E
Calculate both
and
to show that they are equal.
__________
__________




Free
(Short Answer)
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Correct Answer:
;
Write the first four terms in the expansion of the following. 

Free
(Multiple Choice)
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Correct Answer:
C
This problem gives some information about a specific geometric progression.
.

(Short Answer)
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To save money for holiday presents, a person deposits $4 in a savings account on January 1, and then deposits an additional $4 every week thereafter until Christmas. Write a sequence for the money in that savings account for the first 10 weeks of the year. __________ Write the general term for the sequence above.
__________ If there are 50 weeks from January 1 to Christmas, how much money will be available for spending on Christmas presents? $ __________

(Short Answer)
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The fifth term in the expansion of
will give the probability that in a family with 9 children, 4 will be boys and 5 will be girls. Find the fifth term.

(Multiple Choice)
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The following problem refers to the arithmetic sequence. Find the 14th term and the sum of the first 14 terms of the sequence 

(Multiple Choice)
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Given
and
in an arithmetic sequence, and
find n . n = __________



(Short Answer)
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Determine whether the following sequence is an arithmetic progression. If the sequence is an arithmetic progression, identify the common difference d . 

(Multiple Choice)
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Write the following sum in summation notation. Do not calculate the sum. 

(Short Answer)
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An electric forklift sells for $122,000 when new. Each year after that, it decreases $16,000 in value. Find an arithmetic sequence that gives the value of the forklift at the end of each of the first 5 years after it is purchased. Construct a line graph for this sequence.
(Multiple Choice)
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Write the first three terms in the expansion of the following. 

(Multiple Choice)
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