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Subjects

If A = (2, 6), which statement is true?

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Answer and explanation

Correct answer: 4 ∈ A

The notation (2, 6) denotes an open interval. It contains every real number strictly greater than 2 and strictly less than 6, but it excludes both endpoints 2 and 6. The number 4 lies between these endpoints, so 4 belongs to A. The number 1 lies outside the interval. Consequently, the true statement is 4 ∈ A, which is option C.

Tags

setsopen intervalsset membershipendpointsSets and their representationsMathematicsClass 10 MCQ

Frequently asked questions

What is the correct answer to this question?

4 ∈ A

Why is this the correct answer?

The notation (2, 6) denotes an open interval. It contains every real number strictly greater than 2 and strictly less than 6, but it excludes both endpoints 2 and 6. The number 4 lies between these endpoints, so 4 belongs to A. The number 1 lies outside the interval. Consequently, the true statement is 4 ∈ A, which is option C.

Which subject and chapter does this question cover?

This is a Class 10 Mathematics question. Chapter: Sets. Topic: Sets and their representations.

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