In a Venn diagram with 'Students' and 'Athletes', which statement is true?

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Question: In a Venn diagram with \'Students\' and \'Athletes\', which statement is true?

Options:

Correct Answer: Some students are athletes

Solution:

The correct statement is \'Some students are athletes\', as there can be students who are also athletes.

In a Venn diagram with 'Students' and 'Athletes', which statement is true?

In a Venn diagram with 'Students' and 'Athletes', which statement is true?

Step 1: Understand what a Venn diagram is. It is a visual way to show how different groups overlap.
Step 2: Identify the two groups in the Venn diagram: 'Students' and 'Athletes'.
Step 3: Think about the relationship between these two groups. Some people can be both students and athletes.
Step 4: Realize that the statement 'Some students are athletes' means that there are students who also play sports.
Step 5: Conclude that this statement is true because it is possible for a person to belong to both groups.

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