Pie Chart DI
Master Pie Charts. Learn Degree to Percentage conversion, Double Pie logic, and Missing Data analysis.
Expert Answer & Key Takeaways
Master Pie Charts. Learn Degree to Percentage conversion, Double Pie logic, and Missing Data analysis.
Model 1: Degree to Percentage Conversion
- The Core Rule: A full circle is 360° and also 100%.
- Conversion Logic:
100% = 360°
10% = 36°
1% = 3.6° - Formula:
Value in % = (Value in Degrees / 360) × 100
Value in Degrees = (Value in % / 100) × 360
Example:
Q: Convert 72° into percentage.
Solution: (72 / 360) × 100 = (1/5) × 100 = 20%.
Model 2: The Double Pie Chart
- Scenario: Two pie charts are given. One for Total Population, another for Female Population.
- The Logic: You need to find Male Population.
- Strategy:
Males = Total(Sector) - Females(Sector).
Calculate real values first, then subtract. Do not subtract percentages directly unless Base values are same (rare).
Example:
Q: Total=1000 (A=20%), Females=400 (A=30%). Find Males in A.
Solution: Total A = 20% of 1000 = 200. Female A = 30% of 400 = 120. Male A = 200 - 120 = 80.
Model 3: The 'Missing Slice' Trap
- Scenario: One sector in the pie chart is blank or labeled 'Others'.
- The Logic: The sum of all sectors must be 100% (or 360°).
- Hack:
Missing % = 100% - (Sum of known %).
Missing Degee = 360° - (Sum of known °).
Example:
Q: Pie: A=40%, B=35%, C=?. Find C.
Solution: C = 100% - (40+35)% = 100% - 75% = 25%.
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