434353417368404379108(A)(B)(C)(D)(E)Which of | vedclass

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Question

(D) The pattern follows the difference between consecutive terms in the top row: $434 - 353 = 81 = 9^2$$353 - 417 = -64 = -8^2$$417 - 368 = 49 = 7^2$$

Vedclass · Accepted Answer

$53$

Vedclass · Answer

(D) The pattern follows the difference between consecutive terms in the top row: $434 - 353 = 81 = 9^2$$353 - 417 = -64 = -8^2$$417 - 368 = 49 = 7^2$$368 - 404 = -36 = -6^2$$404 - 379 = 25 = 5^2$Applying the same logic to the bottom row:$108 - (A) = 9^2 = 81 \Rightarrow (A) = 108 - 81 = 27$$27 - (B) = -8^2 = -64 \Rightarrow (B) = 27 + 64 = 91$$91 - (C) = 7^2 = 49 \Rightarrow (C) = 91 - 49 = 42$$42 - (D) = -6^2 = -36 \Rightarrow (D) = 42 + 36 = 78$$78 - (E) = 5^2 = 25 \Rightarrow (E) = 78 - 25 = 53$Thus,the value of $(E)$ is $53$.

$434$	$353$	$417$	$368$	$404$	$379$
$108$	$(A)$	$(B)$	$(C)$	$(D)$	$(E)$

$4$	$14$	$42$	$147$	$558$	$2058$	$10290$
$8$	$(A)$	$(B)$	$(C)$	$(D)$	$(E)$

$434$ $353$ $417$ $368$ $404$ $379$
$108$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

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

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$4$ $14$ $42$ $147$ $558$ $2058$ $10290$
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$434$$353$$417$$368$$404$$379$$108$$(A)$$(B)$$(C)$$(D)$$(E)$Which of the following numbers will come in place of $(E)$?