Two terms have been put within brackets in th | vedclass

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Question

(C) Let us analyze the series: $4, 6, 40, 2, 16, 14, 22$.This series appears to be a combination of two alternating series:Series $1$: $4, 40, 16, 22$

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If the first bracketed term is wrong and the second is right.

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(C) Let us analyze the series: $4, 6, 40, 2, 16, 14, 22$.This series appears to be a combination of two alternating series:Series $1$: $4, 40, 16, 22$ (No clear pattern).Let us re-examine the series $4, 6, 40, 2, 16, 14, 22$ by looking at the differences:$6 - 4 = 2$$40 - 6 = 34$$2 - 40 = -38$This does not show a simple arithmetic progression.Let us check the pattern: $4 (+2) = 6$,$6 (+34) = 40$,$40 (-38) = 2$,$2 (+14) = 16$,$16 (-2) = 14$,$14 (+8) = 22$.Actually,the series is $4, 6, 8, 10, 12, 14, 16, 18, 20, 22$ with some numbers missing or replaced.Given the sequence $4, 6, 40, (2), 16, (14), 22$,if we assume the pattern is $+2$ increment:$4, 6, 8, 10, 12, 14, 16, 18, 20, 22$.The terms in the brackets are $(2)$ and $(14)$.Comparing the given series $4, 6, 40, 2, 16, 14, 22$ to the expected sequence,the first bracketed term $(2)$ is wrong (should be $8$) and the second bracketed term $(14)$ is correct as it fits the sequence.Therefore,the first term is wrong and the second is right.

Two terms have been put within brackets in the following series. Mark your answer based on their correctness:
$4, 6, 40, (2), 16, (14), 22$

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Two terms have been put within brackets in the following series. Mark your answer based on their correctness:$4, 6, 40, (2), 16, (14), 22$