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Pizza Comparison Calculator

Compare pizza sizes and values to find the best deal based on area, price, and cost per square inch

Pizza Size & Value Comparison

First Pizza Option

inches
$

Include price for value comparison

Second Pizza Option

inches
$

Include price for value comparison

Pizza Comparison Results

First Option

Single pizza area:113.1 in²
Total area:226.2 in²

Second Option

Single pizza area:201.1 in²
Total area:201.1 in²

Comparison Summary

11.1%
Area difference
0.89x
Size ratio
📊 Area Analysis:The first option gives you 11.1% more pizza area
🍕 Recommendation:Multiple smaller pizzas might be better for variety

Real-World Example

Common Pizza Decision

Option A: 2 medium pizzas (12" each)

Total area: ~226 square inches

Cost: $24 ($12 each)

Option B: 1 large pizza (16")

Total area: ~201 square inches

Cost: $18

Analysis

Winner: Option A (2 medium pizzas)

Why: More total area (12% more pizza) but higher cost

Best value: Option B if you prioritize cost per area

The Math

Pizza area = π × (diameter ÷ 2)²

12" pizza = π × 6² = ~113 sq in

16" pizza = π × 8² = ~201 sq in

Larger pizzas typically offer better value per square inch!

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Pizza Math Basics

π

Area Formula

Area = π × radius²

We eat the area, not the diameter!

²

Quadratic Growth

Area grows as diameter squared

Small increases in size = big area gains

$

Value Analysis

Compare price per area

Larger pizzas usually better value

Common Pizza Sizes

Personal (6")~28 sq in
Small (10")~79 sq in
Medium (12")~113 sq in
Large (14")~154 sq in
Extra Large (16")~201 sq in
XXL (18")~254 sq in

Pizza Ordering Tips

🍕

Larger pizzas almost always offer better value per area

📊

An 18" pizza has more area than two 12" pizzas

💰

Consider variety vs. value when choosing multiple small pizzas

🏠

Factor in leftover storage when deciding on size

👥

One large pizza typically feeds 3-4 people

Understanding Pizza Geometry and Value

Why Area Matters

When ordering pizza, we don't eat the diameter or circumference—we eat the area! Pizza restaurants typically advertise the diameter, but the actual amount of food you get depends on the area, which grows exponentially with diameter increases.

The Scaling Problem

  • Area increases as the square of the diameter
  • A 16" pizza has 4x the area of an 8" pizza
  • Small increases in size = large increases in food
  • Larger pizzas typically offer better value

Mathematical Formula

Area = π × (diameter ÷ 2)²

Where π ≈ 3.14159

Value Comparison

To find the best value, calculate the price per unit area. Divide the total cost by the total area to get cost per square inch (or square centimeter). The option with the lowest price per area gives you the most food for your money.

Pro Tip: An 18" pizza typically has more area than two 12" pizzas, often at a similar or lower total price!

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