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Which sequence is an arithmetic progression with (d=-6)?

Answer and explanation

Correct answer: \((40,34,28,22,\ldots)\)

In option B, the differences between consecutive terms are \(34-40=-6\), \(28-34=-6\), and \(22-28=-6\). Hence, it is an arithmetic progression with \(d=-6\). In option C, the differences are \(-6,-4,-6\), so they are not constant. Exam tip: To identify an AP, check the difference between every pair of consecutive terms.

Related tags

Arithmetic ProgressionCommon DifferenceNegative Common DifferenceSequence IdentificationClass 10 MathematicsIntroduction To Aps And Common Difference.Introduction To Aps And Common DifferenceArithmetic Progressions (Ap)

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