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If (a_n=4n+1), what is (a_{2m})?

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Answer and explanation

Correct answer: \(8m+1\)

Given \(a_n=4n+1\), substitute the complete index \(2m\) for \(n\): \(a_{2m}=4(2m)+1=8m+1\). Hence, option A is correct. \(4m+1\) would be obtained for the index \(m\), not \(2m\). Exam tip: Always substitute a compound index in brackets.

Related tags

SequencesProgressionsNth TermSubstitutionAlgebra

Frequently asked questions

What is the correct answer to this question?

\(8m+1\)

Why is this the correct answer?

Given \(a_n=4n+1\), substitute the complete index \(2m\) for \(n\): \(a_{2m}=4(2m)+1=8m+1\). Hence, option A is correct. \(4m+1\) would be obtained for the index \(m\), not \(2m\). Exam tip: Always substitute a compound index in brackets.

Which subject and chapter does this question cover?

This is a Class 9 Mathematics question. Chapter: Sequences and Progressions. Topic: nth term.

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