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What is the cardinality of the set of odd positive integers less than 10?
  • a)
    10
  • b)
    5
  • c)
    3
  • d)
    20
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
What is the cardinality of the set of odd positive integers less than ...
Cardinality of a set:
The cardinality of a set is a measure of the "size" or "number of elements" in the set. It is denoted by |A|, where A is the set. For finite sets, the cardinality is simply the count of the elements in the set.

Given:
We are given a set of odd positive integers less than 10.

Steps to find the cardinality:
1. Identify the set: The set in question consists of odd positive integers less than 10.
2. List the elements: The odd positive integers less than 10 are 1, 3, 5, 7, and 9.
3. Count the elements: There are 5 elements in the set.
4. Determine the cardinality: The cardinality of the set is 5.

Explanation:
- The set of odd positive integers less than 10 consists of the numbers 1, 3, 5, 7, and 9.
- Each of these numbers is odd and positive.
- To find the cardinality, we count the number of elements in the set, which is 5.
- Therefore, the cardinality of the set of odd positive integers less than 10 is 5.

Conclusion:
The correct answer is option 'B' - 5, as there are 5 odd positive integers less than 10 in the given set.
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Community Answer
What is the cardinality of the set of odd positive integers less than ...
Set S of odd positive an odd integer less than 10 is {1, 3, 5, 7, 9}. Then, Cardinality of set S = |S| which is 5.
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