Exam 2: Sets

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If the statement is true for all sets C and D, write ʺtrue.ʺ If it is not true for all sets C and D, write ʺfalse.ʺ Assume that C≠∅ C \not = \varnothing ,and C⊂U C \subset U . -  If C⊂D, then C⊆D. \text { If } C \subset D \text {, then } C \subseteq D \text {. }

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Use ⊆,⊈,⊂ \subseteq, \nsubseteq, \subset , or both ⊂ \subset and ⊆ \subseteq to make a true statement. -{All states west of the Rocky Mountains} _____ {All states west of the Atlantic Ocean}

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Identify the set as finite or infinite -The set of people watching fireworks at Miller Park on July 4, 2012 at 9:45 P.M.

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Express the set in roster form. -{x|x is an integer between -2 and 2}

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List all subsets or determine the number of subsets as requested. -List all the subsets of {fox, hen, sheep}.

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Determine whether the set is well defined or not well defined. -The set of five countries in Europe having the smallest population

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Find n(A) for the set. -A = {x | x is a month in the year}

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Solve the problem. -Use the following graph, which shows the sales of digital music players, in millions, at a national Electronics retail store for the years 2005-2012. Use the graph to represent the set in roster form. Solve the problem. -Use the following graph, which shows the sales of digital music players, in millions, at a national Electronics retail store for the years 2005-2012. Use the graph to represent the set in roster form.   The set of years included in the graph in which digital music player sales were between 3 million And 5 million. The set of years included in the graph in which digital music player sales were between 3 million And 5 million.

(Multiple Choice)
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Determine whether the sets are equal, equivalent, both, or neither. -{1/10, 2/10, 3/10} and {0.1, 0.2, 0.3}

(Multiple Choice)
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For the given sets, construct a Venn diagram and place the elements in the proper region. -Let U = {c, d, g, h, k, u, q} A = {d, h, g, q} B = {c, d, h, u} For the given sets, construct a Venn diagram and place the elements in the proper region. -Let U = {c, d, g, h, k, u, q} A = {d, h, g, q} B = {c, d, h, u}

(Multiple Choice)
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Determine whether the set is well defined or not well defined. -The set of manufacturers of computers that enjoyed sizeable profits in the second quarter of 2012

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Let U = {all soda pops}, A = {all diet soda pops}, B = {all cola soda pops}, C = {all soda pops in cans}, and D = {all caffeine-free soda pops}. Describe the set in words. - A′∩C\mathrm { A } ^ { \prime } \cap \mathrm { C }

(Multiple Choice)
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If the statement is true for all sets C and D, write ʺtrue.ʺ If it is not true for all sets C and D, write ʺfalse.ʺ Assume that C≠∅ C \not = \varnothing ,and C⊂U C \subset U . -  If C⊆D, then C⊂D. \text { If } C \subseteq D \text {, then } C \subset D \text {. }

(True/False)
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Let A = {1, 3, 5, 7} B = {5, 6, 7, 8} C = {5, 8} D = {2, 5, 8} U = {1, 2, 3, 4, 5, 6, 7, 8}. Determine whether the statement is true or false. -C ⊂ D

(Multiple Choice)
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Determine whether the sets are equal, equivalent, both, or neither. -{5, 13} and {51, 3}

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Answer the question. -Anna goes to a frozen yogurt shop. She can choose from any of the following toppings: peanuts, Caramel sauce, butterscotch chips, strawberries, and cookie dough bits. How many different Variations of yogurt and toppings can be made?

(Multiple Choice)
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List all subsets or determine the number of subsets as requested. -List all the subsets of {3}.

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For the given sets, construct a Venn diagram and place the elements in the proper region. -Let U={a,d,i,g,m,k,t}\mathrm { U } = \{ \mathrm { a } , \mathrm { d } , \mathrm { i } , \mathrm { g } , \mathrm { m } , \mathrm { k } , \mathrm { t } \} =\{,,,\} =\{,,,\}  For the given sets, construct a Venn diagram and place the elements in the proper region. -Let  \mathrm { U } = \{ \mathrm { a } , \mathrm { d } , \mathrm { i } , \mathrm { g } , \mathrm { m } , \mathrm { k } , \mathrm { t } \}   \begin{array} { l }  \mathrm { A } = \{ \mathrm { d } , \mathrm { i } , \mathrm { g } , \mathrm { k } \} \\ \mathrm { B } = \{ \mathrm { a } , \mathrm { d } , \mathrm { i } , \mathrm { t } \} \end{array}

(Multiple Choice)
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Solve the problem. -Use the following table, which shows the average price for a new beverage that is served at a Coffee chain. Let the 10 selected regions represent the universal set. Use the list to represent the set In roster form. Region Price \ 7.86 \ 6.85 \ 6.11 \ 5.98 \ 4.73 \ 3.52 \ 3.29 \ 2.78 \ 2.08 \ 1.55 The set of regions in which the average price for the new beverage is between $3.00 and $4.99.

(Multiple Choice)
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Write a description of the set. -D = {-2, -1, 0, 1, 2, 3, 4, . . .}

(Multiple Choice)
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