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The set N={4,4,4,6,6} is actually equal to which set?

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Answer and explanation

Correct answer: N={4,6}

A fundamental property of sets is that repetition does not create new elements. The three occurrences of 4 represent one distinct element, and the two occurrences of 6 represent another. Removing repeated copies therefore gives N={4,6}, which has cardinality 2. It is not a five-element set, and deleting either 4 or 6 would change the collection. Hence option A is correct.

Tags

setsrepeated-elementscardinalityNumber SystemsClass 9 MCQGeneral chapter practiceMathematics

Frequently asked questions

What is the correct answer to this question?

N={4,6}

Why is this the correct answer?

A fundamental property of sets is that repetition does not create new elements. The three occurrences of 4 represent one distinct element, and the two occurrences of 6 represent another. Removing repeated copies therefore gives N={4,6}, which has cardinality 2. It is not a five-element set, and deleting either 4 or 6 would change the collection. Hence option A is correct.

Which subject and chapter does this question cover?

This is a Class 9 Mathematics question. Chapter: Number Systems. Topic: General chapter practice.

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