15162550 189(a)(b)(c)(d)(e)Which of the foll | vedclass

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(A) The pattern in the first row is an addition of consecutive odd squares: $15 + 1^2 = 16$,$16 + 3^2 = 25$,$25 + 5^2 = 50$. Following this logic,the

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$354$

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(A) The pattern in the first row is an addition of consecutive odd squares: $15 + 1^2 = 16$,$16 + 3^2 = 25$,$25 + 5^2 = 50$. Following this logic,the next terms would be $50 + 7^2 = 99$ and $99 + 9^2 = 180$.Applying the same logic to the second row starting from $189$:$(a) = 189 + 1^2 = 189 + 1 = 190$$(b) = 190 + 3^2 = 190 + 9 = 199$$(c) = 199 + 5^2 = 199 + 25 = 224$$(d) = 224 + 7^2 = 224 + 49 = 273$$(e) = 273 + 9^2 = 273 + 81 = 354$Therefore,the number in place of $(e)$ is $354$.

$15$	$16$	$25$	$50$
$189$	$(a)$	$(b)$	$(c)$	$(d)$	$(e)$

$15$ $16$ $25$ $50$
$189$ $(a)$ $(b)$ $(c)$ $(d)$ $(e)$

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

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$15$$16$$25$$50$ $189$$(a)$$(b)$$(c)$$(d)$$(e)$Which of the following numbers will come in place of $(e)$?