529469238 13(a)(b)(c)(d)(e)Which of the foll | vedclass

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(B) The pattern in the first row is: $5 + 17^2 = 5 + 289 = 294$,$294 - 15^2 = 294 - 225 = 69$,$69 + 13^2 = 69 + 169 = 238$.Following the same logic fo

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$206$

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(B) The pattern in the first row is: $5 + 17^2 = 5 + 289 = 294$,$294 - 15^2 = 294 - 225 = 69$,$69 + 13^2 = 69 + 169 = 238$.Following the same logic for the second row starting with $13$:$(a) = 13 + 17^2 = 13 + 289 = 302$$(b) = 302 - 15^2 = 302 - 225 = 77$$(c) = 77 + 13^2 = 77 + 169 = 246$$(d) = 246 - 11^2 = 246 - 121 = 125$$(e) = 125 + 9^2 = 125 + 81 = 206$Therefore,the number in place of $(e)$ is $206$.

$5$	$294$	$69$	$238$
$13$	$(a)$	$(b)$	$(c)$	$(d)$	$(e)$

$4$	$5$	$9.75$	$23.5$
$7$	$(a)$	$(b)$	$(c)$	$(d)$	$(e)$

$424$	$208$	$100$	$46$
$888$	$(a)$	$(b)$	$(c)$

$5$ $294$ $69$ $238$
$13$ $(a)$ $(b)$ $(c)$ $(d)$ $(e)$

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

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$5$$294$$69$$238$ $13$$(a)$$(b)$$(c)$$(d)$$(e)$Which of the following numbers will come in place of $(e)$?