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A sequence has (a_n=2n^3+n). What is the value of (a_4)?

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Answer and explanation

Correct answer: 132

Given a_n=2n^3+n, substitute n=4: a_4=2(4)^3+4=2×64+4=132. Therefore, 132 is the correct option. The value 128 represents only 2×4^3 and misses the final +4 term. Exam tip: after substituting n, evaluate the power first, then multiply and add.

Related tags

SequencesNth TermCubic ExpressionSubstitutionAlgebra

Frequently asked questions

What is the correct answer to this question?

132

Why is this the correct answer?

Given a_n=2n^3+n, substitute n=4: a_4=2(4)^3+4=2×64+4=132. Therefore, 132 is the correct option. The value 128 represents only 2×4^3 and misses the final +4 term. Exam tip: after substituting n, evaluate the power first, then multiply and add.

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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