²

Superscript Two

ASCII Code: 178Category: numbers

The superscript two (²) represents squared values, area measurements, and second-order relationships, making it essential for mathematics, physics, and engineering calculations.

Technical Details

ASCII Code
178
HTML Entity
²
Hexadecimal
0xB2
Binary
10110010
Octal
262

Usage & Examples

Programming

char symbol = '²'; // ASCII 178

HTML/Web

² or ²

Common Uses

superscriptsquared

How to Type This Character

Windows

Alt Code:
Hold Alt and type178 on numeric keypad
Character Map:
Search "Character Map" in Start menu

Mac

Character Viewer:
Press Ctrl +Cmd +Space
Copy & Paste:
Easiest method - copy from this page!

💡 Pro tip: The fastest way is to bookmark this page or copy the character from our ASCII library!

About the Superscript Two

Geometric Significance

Fundamental for area calculations (m², ft², cm²) and geometric relationships involving squares. The symbol enables precise measurement communication in construction, real estate, agriculture, and engineering applications.

Mathematical Operations

Essential for quadratic equations (x² + bx + c), statistical variance calculations, and polynomial expressions. Superscript two forms the backbone of algebra, calculus, and advanced mathematical analysis.

Physics Applications

Critical for expressing physical laws like kinetic energy (½mv²), gravitational force relationships, and electromagnetic equations. The symbol appears throughout physics education and research documentation.

Data Science

Used in correlation coefficients (R²), standard deviation calculations, and statistical modeling. Superscript two enables precise quantitative analysis in research and business intelligence.

History of the Superscript Two

300 BCE

Euclidean Geometry

Ancient Greek mathematicians developed concepts of squared quantities in geometric proofs, establishing the mathematical foundation for square notation.

825 CE

Al-Khwarizmi's Algebra

Persian mathematician Al-Khwarizmi formalized algebraic operations including squared terms, influencing mathematical notation that would evolve into modern superscript usage.

1637

Cartesian Coordinates

René Descartes' coordinate system extensively used squared terms, popularizing x² notation that became standard in mathematical education worldwide.

1687

Newton's Principia

Isaac Newton's laws of motion and gravitation prominently featured squared relationships (F = ma, F ∝ 1/r²), cementing the symbol's importance in physics.

1875

Metric System Standardization

International adoption of metric measurements formalized m², km², and other area units using superscript two, creating global measurement standards.

Cultural Impact

The squared symbol became synonymous with mathematical literacy and scientific understanding, representing the fundamental relationship between linear and area measurements that shapes human spatial comprehension.

Usage Examples

Area Measurements

Example
Room size: 120 m², Property: 2.5 acres = 10,117 m²

Real estate, construction, and land measurement standards

Mathematical Equations

Example
Pythagorean theorem: a² + b² = c², Quadratic: x² - 5x + 6 = 0

Fundamental mathematical relationships and problem solving

Physics Formulas

Example
Kinetic energy: KE = ½mv², Einstein: E = mc²

Physical laws and energy calculations

Statistics

Example
Correlation coefficient: R² = 0.85, Standard deviation: σ²

Data analysis and statistical modeling

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