Find the number that can replace Qmark (?) in the series given below. 7, 12,…

2025

Find the number that can replace Qmark (?) in the series given below.
7, 12, 32, 122, ?, 3602, 25202

Answer: A. 602Key pattern: each term = previous term × position − consecutive even numbers (2, 4, 6, ...). Term 2: 7 × 2 − 2 = 14 − 2 = 12 Term 3: 12 × 3 − 4 = 36 − 4 = 32…

  1. A.

    602

  2. B.

    610

  3. C.

    702

  4. D.

    622

Attempted by 21 students.

Show answer & explanation

Correct answer: A

Key pattern: each term = previous term × position − consecutive even numbers (2, 4, 6, ...).

  • Term 2: 7 × 2 − 2 = 14 − 2 = 12

  • Term 3: 12 × 3 − 4 = 36 − 4 = 32

  • Term 4: 32 × 4 − 6 = 128 − 6 = 122

  • Term 5 (missing): 122 × 5 − 8 = 610 − 8 = 602

  • Term 6: 602 × 6 − 10 = 3612 − 10 = 3602

  • Term 7: 3602 × 7 − 12 = 25214 − 12 = 25202

Answer: 602

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