Division Pattern Oddity

Division Pattern Oddity problems present five figures where four are divided into the same number of sections by internal lines, and one is divided into a different number of sections. You must count the number of divisions or sections to identify the outlier. These problems test counting skills and pattern recognition in divided figures.

10Worksheets
200+Practice Questions
MediumDifficulty
2-3 hoursHours to Master

Introduction to Division Pattern Oddity

Division Pattern Oddity problems present five figures where four are divided into the same number of sections by internal lines, and one is divided into a different number of sections. You must count the number of divisions or sections to identify the outlier. These problems test counting skills and pattern recognition in divided figures.

Prerequisites

Understanding of internal division lines Counting sections in a figure Pattern recognition Visual segmentation skills
Why This Matters: Division Pattern Oddity appears in 1-2 questions in SSC CGL and Banking PO exams. It tests attention to internal line patterns.

How to Solve Division Pattern Oddity Problems

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Step 1: Count the number of internal division lines in each figure

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Step 2: Determine how many sections each figure is divided into

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Step 3: Identify the division count that appears most frequently

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Step 4: The figure with a different division count is the odd one out

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Step 5: Verify that all other figures have the same division pattern

Pro Strategy: Count internal lines that divide the figure. Determine the resulting number of sections. The figure with a different number of sections (or different division pattern) is the outlier.

Example Problem

Example: Four circles divided by 1 line (2 sections), one circle divided by 2 lines (4 sections). Which is odd? Solution: Step 1: Division counts: 2 sections,2,2,2,4 sections Step 2: Most common = 2 sections Step 3: Figure with 4 sections is different Answer: The circle divided into 4 sections is the odd one out

Pro Tips & Tricks

  • Count internal dividing lines, not external boundaries
  • Each dividing line increases the number of sections
  • A circle with 1 diameter line = 2 sections
  • A circle with 2 perpendicular diameters = 4 sections
  • A circle with 3 diameters through center = 6 sections

Shortcut Methods to Solve Faster

Number of sections = number of internal lines + 1 (for simple divisions)
For intersecting lines, count sections carefully
The outlier often has more or fewer divisions

Common Mistakes to Avoid

Counting external boundaries as dividing lines
Miscounting sections in complex divisions
Confusing different division patterns (radial vs parallel)

Exam Importance

Division Pattern Oddity is an important topic for various competitive exams. Here's how frequently it appears:

SSC CGL
1-2 questions
BANKING PO
1-2 questions
RAILWAYS RRB
1-2 questions
CAT
0-1 questions
GMAT
0-1 questions
INSURANCE
1-2 questions

Ready to Master Division Pattern Oddity?

Start with Worksheet 1 and work your way up to expert level! Each worksheet includes:

20 practice questions
Detailed solutions
Step-by-step explanations
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