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coldgirl [10]
2 years ago
12

Josef and Timothy play a game in which Josef picks an integer between 1 and 1000 inclusive and Timothy divides 1000 by that inte

ger and states whether or not the quotient is an integer. How many integers could Josef pick such that Timothy's quotient is an integer
Mathematics
1 answer:
Reil [10]2 years ago
3 0
Timothy had played the game to often between 1 and 1000 but then divides that integer but his quotient is not integer the amount about the game he played
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Let Z={a,c,{a,b}}. What is |Z|?
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2. a\in Z is true.

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4. \{c\}\in Z is false because Z does not contain the set \{c\}, rather just the element c itself.

5. b\in Z is false because the element b on its own simply is not in Z. That b\in\{a,b\} does not mean b\in Z, but that b belongs to a subset of Z.

6. \{a,b\}\in Z is true.

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