8050130100180150230900(A)(B)(C)(D)(E) Which o | vedclass

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(B) The given sequence consists of two alternating series.Series $1$ (Top row): $80, 130, 180, 230$. Here,each term increases by $50$ $(80+50=130, 130

Vedclass · Accepted Answer

$970$

Vedclass · Answer

(B) The given sequence consists of two alternating series.Series $1$ (Top row): $80, 130, 180, 230$. Here,each term increases by $50$ $(80+50=130, 130+50=180, 180+50=230)$.Series $2$ (Bottom row): $900, (A), (B), (C), (D), (E)$.Looking at the relationship between the top and bottom rows:$80 \rightarrow 900$ (Difference is $+820$)$50 \rightarrow (A) = 900 - 30 = 870$$130 \rightarrow (B) = 870 + 80 = 950$$100 \rightarrow (C) = 950 - 30 = 920$$180 \rightarrow (D) = 920 + 80 = 1000$$150 \rightarrow (E) = 1000 - 30 = 970$Thus,the pattern for the bottom row is alternating $-30$ and $+80$. Following this,$(E) = 970$.

$80$	$50$	$130$	$100$	$180$	$150$	$230$
$900$	$(A)$	$(B)$	$(C)$	$(D)$	$(E)$

$80$ $50$ $130$ $100$ $180$ $150$ $230$
$900$ $(A)$ $(B)$ $(C)$ $(D)$ $(E)$

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

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$80$$50$$130$$100$$180$$150$$230$$900$$(A)$$(B)$$(C)$$(D)$$(E)$ Which of the following numbers will come in place of $(E)?$