चार मांडण्यापैकी तीन मांडण्यामधील संख्या एकाच नियमाचे पालन करतात परंतु एका मांडणीतील संख्या त्या नियमाचे पालन करीत नाही. ती विसंगत मांडणी निवडा.
मांडणी (a): वर: 22, 20; उजवीकडे: 10, 8; खाली: 15, 13; डावीकडे: 27, 25
मांडणी (b): वर: 31, 36; उजवीकडे: 35, 32; खाली: 24, 29; डावीकडे: 28, 25
मांडणी (c): वर: 8, 11; उजवीकडे: 10, 5; खाली: 2, 6; डावीकडे: 9, 4
मांडणी (d): वर: 11, 6; उजवीकडे: 12, 13; खाली: 14, 9; डावीकडे: 7, 8

The correct answer is Option C ((c)).

Key Points:
• Examining the differences between the paired numbers along each axis:
• In figure (a): Along each arm, the difference between the adjacent numbers is constant: (22 - 20 = 2), (10 - 8 = 2), (15 - 13 = 2), (27 - 25 = 2). Difference is consistently 2.
• In figure (b): The difference on vertical arms is |36 - 31| = 5, |29 - 24| = 5; and horizontal arms is |35 - 32| = 3, |28 - 25| = 3. Consistent paired symmetrical relationship.
• In figure (d): Vertical differences are |11 - 6| = 5, |14 - 9| = 5; Horizontal differences are |13 - 12| = 1, |8 - 7| = 1. Consistent symmetrical parity.
• In figure (c): Vertical arms have |11 - 8| = 3, but bottom has |6 - 2| = 4 (asymmetrical differences: 3 vs 4). Horizontal arms have |10 - 5| = 5 and |9 - 4| = 5. The lack of symmetry between the opposing vertical numbers makes (c) the odd one out.
• Hence, expression (c) is the odd expression (Option 3).
• Key Takeaway: In expression (c), the difference between the vertical pairs is inconsistent (3 vs 4), making it the odd expression.