In each of the following questions a number series is given. After the series a number is given followed by (A), (B), (C), (D) and (E). Complete the series starting with the number given following the sequence of the given series. Then, answer the question given below each:
616, 496, 397, 317, 254,
838 (A), (B), (C), (D), (E),
Which of the following numbers will come in place of (E)?

428

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608

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426

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529

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712

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Solution

The correct option is A 428
The pattern is
616 - 496 = 120 = 12 $\times$ 10
469 - 397 = 99 = 11 $\times$ 9
397 - 317 = 80 = 10 $\times$ 8
317 - 254 = 63 = 9 $\times$ 7
$∴$ (A) = 838 - 120 = 718
(B) = 718 - 99 = 619
(C) = 619 - 80 = 539
(D) = 539 - 63 = 476
(E) = 476 - 48 (= 8 $\times$ 6) = 428.

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The correct option is A 428The pattern is 616 - 496 = 120 = 12 × 10 469 - 397 = 99 = 11 × 9 397 - 317 = 80 = 10 × 8 317 - 254 = 63 = 9 × 7 ∴ (A) = 838 - 120 = 718 (B) = 718 - 99 = 619 (C) = 619 - 80 = 539 (D) = 539 - 63 = 476 (E) = 476 - 48 (= 8 × 6) = 428.

The correct option is A 428
The pattern is
616 - 496 = 120 = 12 $\times$ 10
469 - 397 = 99 = 11 $\times$ 9
397 - 317 = 80 = 10 $\times$ 8
317 - 254 = 63 = 9 $\times$ 7
$∴$ (A) = 838 - 120 = 718
(B) = 718 - 99 = 619
(C) = 619 - 80 = 539
(D) = 539 - 63 = 476
(E) = 476 - 48 (= 8 $\times$ 6) = 428.