Number series – find the next two terms. Given sequence: 4, 8, 22, 12, 16, 22, 20, 24, ____ , ____

Introduction / Context:Number series questions test recognition of patterns such as constant differences, alternating sequences, and cyclic increments. Here we must extend a mixed pattern to determine the next two terms.

Given Data / Assumptions:

• Sequence provided: 4, 8, 22, 12, 16, 22, 20, 24
• We need exactly the next two terms as a space-separated pair.
• Assume a consistent rule continues beyond the shown terms.

Concept / Approach:Look for local difference patterns and repeated substructures. Many such series use alternating mini-patterns or settle into a steady increment in the tail. Check recent terms first to avoid early noise.

Step-by-Step Solution:

Verification / Alternative check:Check for contradictions: If we used any other option (for example, 22 next), we would require a sudden -2 that breaks the emerging +4 stride after 20 → 24. The simplest and most consistent continuation is +4, +4.

Why Other Options Are Wrong:

• 28 22: Reintroduces a -6 drop immediately after +4, not supported by the tail.
• 22 28 / 22 26: Both require a reversal to 22 right after 24, inconsistent.
• 32 36: Skips 28; there is no evidence for a +8 jump.

Common Pitfalls:Overfitting the early irregular jumps (+14, -10, +6, -2) and ignoring the most recent consistent behavior can mislead. Always test the last few steps for stability.

Final Answer:28 32