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Scientific & Engineering Notation Converter

Convert decimal numbers to scientific notation (a × 10^b) and engineering notation.

Quick Answer:Type any integer or decimal number. The converter instantly generates scientific notation (a × 10^b) and engineering notation.
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How to Use the Scientific Notation Converter: Standard & Engineering

  1. 1Enter any standard number, large integer, or small decimal into the input box.
  2. 2Read the normalized scientific notation with single-digit mantissa (1 ≤ a < 10).
  3. 3Review engineering notation formatted with exponents that are multiples of 3.
  4. 4Copy the E-notation format for direct pasting into programming environments.

Formula & How It Works

Base-10 Exponential Representation

Scientific: m × 10^n where 1 ≤ |m| < 10; Engineering: m × 10^(3k) where k ∈ ℤ

Decomposes numbers into coefficient mantissa and integer power of 10.

Worked Examples

Converting 1,234,567

Input: 1234567

Explanation: Shift decimal point 6 places left: mantissa is 1.234567, exponent is 6.

Result: Scientific: 1.2346 × 10⁶, Engineering: 1.235 × 10⁶

Frequently Asked Questions

What is the difference between scientific and engineering notation?▼

Scientific notation requires a mantissa between 1 and 10; engineering notation restricts exponents to multiples of 3 (matching metric prefixes).

What does the 'e' or 'E' mean on a calculator?▼

'E' stands for 'exponent of 10', so 3.5E4 represents 3.5 × 10⁴ (35,000).

How do negative exponents work in scientific notation?▼

A negative exponent represents division by 10, indicating a number smaller than 1 (e.g. 10⁻³ = 1 / 1000 = 0.001).

Can zero be written in scientific notation?▼

Zero is simply represented as 0 × 10⁰ (or 0).

Quick Reference & Conversion Table

Standard DecimalScientific NotationEngineering NotationSI Metric Prefix
1,000,000,0001.0 × 10⁹1.0 × 10⁹Giga (G)
1,000,0001.0 × 10⁶1.0 × 10⁶Mega (M)
1,0001.0 × 10³1.0 × 10³Kilo (k)
0.0000011.0 × 10⁻⁶1.0 × 10⁻⁶Micro (μ)

⚠️ Common Pitfalls to Avoid

  • •Having a mantissa greater than or equal to 10 in normalized scientific notation (e.g. 12 × 10⁵ is not normalized).
  • •Confusing positive exponents (large numbers) with negative exponents (numbers smaller than 1).

💡 Practical Real-World Uses

  • •Expressing astronomical distances like light years and masses of planets.
  • •Representing microscopic quantities like subatomic particle radii and wavelengths.
Last reviewed & updated: 2026-11-11
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