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The sequence (2,4,6,8,\ldots) has common difference (2). What type of sequence is it?

Answer and explanation

Correct answer: Arithmetic progression

The differences between consecutive terms are equal: 4−2=2, 6−4=2, and 8−6=2. Therefore, the sequence is an arithmetic progression. It is not a geometric progression because a geometric progression must have a constant ratio between consecutive terms, which is not true here. Exam tip: To identify an arithmetic progression, check whether the differences between consecutive terms are equal.

Related tags

Arithmetic-ProgressionCommon-DifferenceSequence-ClassificationClass-10Introduction To Aps And Common Difference.Introduction To Aps And Common DifferenceArithmetic Progressions (Ap)Arithmetic Progressions Ap

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