Exam 11: Miscellaneous Topics

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Expand: ( Expand: (   +   ) <sup>2 </sup> + Expand: (   +   ) <sup>2 </sup> ) 2

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Robert plans to go to dinner and see a movie. In how many ways can he arrange her evening if he has a choice of 4 movies and 3 restaurants?

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Which of the following is the sample set for an experiment which involves tossing three coins?

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The population of Bensville is decreasing by 10% each year. If its current population is 96, what will be the approximate population 6 years from now?

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Change the decimal to a common fraction. Then check your answer by doing a long division. Change the decimal to a common fraction. Then check your answer by doing a long division.

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Find the sum. Find the sum.

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Insert three geometric means ( two positive and one negative ) between - 84 and - 6,804.

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Find the negative geometric mean between 3 and 21.

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A house appreciates by 6% each year. If the house is worth $77,000 today, how much will it be worth 15 years from now? Round your answer to the nearest cent.

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Find the 50th term of the arithmetic sequence with a = - 8 and d = 4.

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Use the binomial theorem to expand the expression. ( 3 x + 4 y ) 3

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How many four-digit license plates can be manufactured? Note that there are ten choices - 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 - for each digit.

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Use the binomial theorem to expand the expression. ( Use the binomial theorem to expand the expression. (   -   ) <sup>4 </sup> - Use the binomial theorem to expand the expression. (   -   ) <sup>4 </sup> ) 4

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Find the sum of the infinite geometric sequence, if possible. Find the sum of the infinite geometric sequence, if possible.

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The first three terms of an arithmetic sequence are 23, 22, 21, find the 86th term.

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Write the first five terms of the geometric sequence with a = - 2 and a fourth term of -54.

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Find the sum of the infinite geometric sequence. Find the sum of the infinite geometric sequence.

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