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Which of the following sequences has a constant difference of 4 between every pair of consecutive terms?

Answer and explanation

Correct answer: \(a_n=4n-7\)

For \(a_n=4n-7\), \(a_{n+1}-a_n=[4(n+1)-7]-(4n-7)=4\), so the common difference is constant and it is an AP. The differences in the other options vary with \(n\). Exam tip: in \(pn+q\), the common difference is \(p\).

Related tags

Arithmetic ProgressionNth TermCommon DifferenceSequence ClassificationClass 10 MathematicsFinding The $N$Th Term Of An ApFinding The N Th Term Of An ApArithmetic Progressions (Ap)

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