Exam 8: Sets and Logic

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Use set notation to identify the shaded portion of the Venn diagram. Use set notation to identify the shaded portion of the Venn diagram.

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Specify the set by description. {1,2,3,4,5,6}\{ 1,2,3,4,5,6 \}

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Let U=\{1,2,3,4,5,6,7,8,9,10\} A=\{2,4,6,8\} B=\{3,5\} C=\{2,3,4,5,10\} List all the members of the set. A∩B)∩C‾ \overline{A \cap B ) \cap C }

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Let U=\{1,2,3,4,5,6,7,8,9,10\} A=\{2,4,6,8\} B=\{5,9\} C=\{2,5,6,9,10\} List all the members of the set. A∩(B∪C‾\overline{A \cap ( B \cup C}

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List all subsets of the given set. Identify any of the subsets that are improper. {6, 7, 8, 9}

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Answer the question and tell whether it illustrates inductive or deductive reasoning. Give the 50 th 50 \text { th } number in the pattern: 1,4,9,16,25,…1,4,9,16,25 , \ldots The 50 th 50 \text { th } number is __________. It illustrates __________ reasoning .

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Use Venn diagrams to check the validity of the argument. Some students take math. Some students earn an A. Therefore, some math students earn an A.

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List all subsets of the following set. C={3,9}C = \{ 3,9 \}

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Let U=\{1,2,3,4,5,6,7,8,9,10\} A=\{2,4,6,8\} B=\{7,9\} C=\{2,7,8,9,10\} List all the members of the set. Aˉ∪(B∩C)\bar { A } \cup ( B \cap C )

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Draw a conclusion and tell whether it illustrates inductive or deductive reasoning. All dogs have fur. Poodles are dogs. Therefore, poodles ______________.

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Consider the following statement. A set is defined to be a collection of objects.

(True/False)
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Let U=\{1,2,3,4,5,6,7,8,9,10\} A=\{2,4,6,8\} B=\{3,7\} C=\{2,3,6,7,10\} List all the members of the set. A∪(B∩C)‾\overline { A \cup ( B \cap C ) }

(Multiple Choice)
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Translate the following into set notation. E or F

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List all subsets of the given set. Identify any of the subsets that are improper. {3}\{ 3 \}

(Multiple Choice)
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There have been 4444 U.S. presidents. In order to help you answer the question below, draw a Venn diagram showing the following facts about where each served before assuming the presidency. 1414 were vice-president. 66 were VP and served in the Senate. 1616 served in the Senate. 2 were VP and held a cabinet post. 8 held a cabinet post. 44 served in the Senate and held a cabinet post. 11 was VP, in the Senate, and held a cabinet post. How many presidents served in the Senate and held a cabinet post, but never served as vice-president? __________ president(s)

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A poll was taken of 100100 students at a commuter campus to find out how they got to campus. The results were: 4343 said they drove alone. 3131 rode the bus. 2727 rode in a carpool. 99 used both carpools and rode the bus. 1111 used both a carpool and sometimes drove alone. 66 used buses as well as drove alone. 44 used all three methods. How many are not using any of the three (Region VIII)? A = {people who drive alone} B = {people who ride the bus} C = {people who carpool} Use the figure (with Regions I to VIII) to answer the question.  A poll was taken of  100  students at a commuter campus to find out how they got to campus. The results were:  43  said they drove alone.  31  rode the bus.  27  rode in a carpool.  9  used both carpools and rode the bus.  11  used both a carpool and sometimes drove alone.  6  used buses as well as drove alone.  4  used all three methods. How many are not using any of the three (Region VIII)? A = {people who drive alone} B = {people who ride the bus} C = {people who carpool} Use the figure (with Regions I to VIII) to answer the question.

(Multiple Choice)
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Construct a truth table for the statement. ~ ( ~ p ) cellpadding ="0 " cellspacing ="0 " width =62\% " border ="1"> p \simp \sim( \simp)

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Let U be the universal set. If C⊂DC \subset D , describe the following set. D∪CˉD \cup \bar { C } D∪CˉD \cup \bar { C } = __________

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In a sample of defective tires, 72 have defects in materials, 95 have defects in workmanship, and 23 have defects of both types. How many tires are in the sample? __________ tires

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Let U=\{1,2,3,4,5,6,7,8,9,10\} A=\{2,4,6,8\} B=\{3,9\} C=\{2,3,6,9,10\} List all the members of the set. A∩B‾∪C\overline { A \cap B } \cup C

(Multiple Choice)
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