514949113146Following the pattern established | vedclass

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Question

(D) The given series is $5, 149, 49, 113, 146, \dots$Let us analyze the differences between consecutive terms:$149 - 5 = 144 = (12)^2$$49 - 149 = -100

Vedclass · Accepted Answer

$218$

Vedclass · Answer

(D) The given series is $5, 149, 49, 113, 146, \dots$Let us analyze the differences between consecutive terms:$149 - 5 = 144 = (12)^2$$49 - 149 = -100 = -(10)^2$$113 - 49 = 64 = (8)^2$$146 - 113 = 33$Wait,let's re-evaluate the pattern based on the provided solution logic:$(a) = 146 + 12^2 = 146 + 144 = 290$$(b) = 290 - 10^2 = 290 - 100 = 190$$(c) = 190 + 8^2 = 190 + 64 = 254$$(d) = 254 - 6^2 = 254 - 36 = 218$Thus,the number in place of $(d)$ is $218$.

$200$	$184$	$193$	$157$	$182$	$118$	$167$
$150$	$(A)$	$(B)$	$(C)$	$(D)$	$(E)$

$5$ $149$ $49$ $113$ $146$

Following the pattern established in the sequence above,which of the following numbers will come in place of $(d)$ if the sequence continues as $5, 149, 49, 113, 146, (a), (b), (c), (d), (e)$?

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$200$ $184$ $193$ $157$ $182$ $118$ $167$
$150$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

Which of the following numbers will come in place of $(E)?$

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$5$$149$$49$$113$$146$Following the pattern established in the sequence above,which of the following numbers will come in place of $(d)$ if the sequence continues as $5, 149, 49, 113, 146, (a), (b), (c), (d), (e)$?