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Math
What is the intersection of a null set and a set containing a null set?
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Billy Preston - Nothin' from nothin' leaves nothin' (1974)
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Find the solution set of 4x−3>9
and x+6>−2 (1 point) Responses The solution set is null The solution set is null {x|x>−8}
Top answer:
start set x such that x is greater than 3 end set
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Given the following sets:
A = {2,3,4,5} B = {5,6,7,8} C = {7,8,9,10} a. Write a Set A and B in set builder form b. Evaluate the
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a. Set A in set builder form: A = {x | x is a natural number such that 2 ≤ x ≤ 5} Set B in set
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Find the solution set of 4x−3>9 and x+6>−2 .
{3,−8} left brace 3 comma negative 8 right brace The solution set is null. The
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The correct solution set is {x|x>-8}.
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Determine the solution set of −3x+7=10 or 3x−9=0 .(1 point)Responses{3}left brace 3 right braceThe solution set is null.The
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The solution set is {3}.
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Find the solution set of 4x−3>9 and x+6>−2 . Responses {x|x>−8} left brace x vertical bar x greater than negative 8 right
Top answer:
The correct solution is {x|x>3}.
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Determine the solution set of −3x+7=10 or 3x−9=0 .(1 point) Responses {3} left brace 3 right brace {−1} left brace
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The solution set is {−1,3}
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12 of 1512 of 15 Items
Question Which set of magnets correctly illustrates the attraction of unlike poles? (1 point) Responses
Top answer:
The correct answer is set A.
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Which set of magnets correctly illustrates the attraction of unlike poles? (1 point)
Responses set A set A set B set B set C set
Top answer:
set B
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List all the subsets(include the null set and the set itself.
a) (p) b) (p,q) c) (p,q,r) d) (p,q,r,s) By the way the brackets are
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To list all the subsets of a set, including the null set and the set itself, you can follow these
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Determine the solution set of −3x+7=10 or 3x−9=0.(1 point)
Responses {−1,3} left brace negative 1 comma 3 right brace
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{3}
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Question
What are all the subsets of the set? {–8, 4} (1 point) Responses empty set, {–8}, {4} Image with alt text: empty set
Determine the solution set of −3x+7=10 or 3x−9=0.(1 point)
Responses {−1} left brace negative 1 right brace {−1,3} left
