What Does the E Mean on a Calculator

Reviewed for Accuracy by David Chen, CFA. Last Updated: December 2025.

The “E” on your calculator stands for Exponent and is part of scientific E-notation. Use this tool to quickly convert large or small numbers between their standard decimal form and E-notation ($a \times 10^b$).

Scientific E-Notation Converter

Conversion Result

What does the E mean on a Calculator Formula?

The ‘E’ or ‘e’ on a calculator represents “times ten to the power of,” used to display scientific notation.

$$ N = a \times 10^b $$

OR on a calculator:

$$ N = a \text{E} b $$
Formula Source: Wikipedia – Scientific notation Formula Source: Wolfram MathWorld

Variables:

Understanding the components of scientific notation is key to using a calculator’s ‘E’ feature:

  • Standard Decimal Number: The full value (e.g., 5,000,000,000).
  • E-Notation Number ($a \text{E} b$): The compact representation.
    • $a$ (Mantissa/Coefficient): A number typically between 1 and 10 (or -10 and -1).
    • $\text{E}$ (Exponent Indicator): Shorthand for “$\times 10$ to the power of”.
    • $b$ (Exponent): The power of 10, indicating how many places the decimal point was moved.

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What is Scientific E-Notation?

Scientific notation is a way to express numbers that are too large or too small to be conveniently written in standard decimal form. It is commonly used by scientists, mathematicians, and engineers. The core concept is representing a number as a product of a number (the coefficient) and a power of 10 (the exponent).

When you see the ‘E’ or ‘e’ symbol on a calculator, it is simply a shorthand for the $ \times 10^n $ part of the formula. For example, $ 6.02 \text{E} 23 $ means $ 6.02 \times 10^{23} $ (Avogadro’s number), a massive quantity that would be tedious to write out as $ 602,000,000,000,000,000,000,000 $.

The ‘E’ saves space and prevents errors when displaying numbers that exceed the calculator’s digit limit. A positive exponent indicates a large number, and a negative exponent indicates a small fraction (e.g., $ 1.0 \text{E} -9 $ is $0.000000001$).

How to Convert to E-Notation (Example)

  1. Identify the number: Let’s use the number $ 38,440,000,000 $ (approximately the distance to the Moon in millimeters).
  2. Move the Decimal Point: Move the decimal point until the number is between 1 and 10. In this case, we move it right after the first digit (3), resulting in $ 3.844 $.
  3. Count the Exponent: Count how many places the decimal was moved. Moving the decimal from the end (implied) to after the 3 is a move of 10 places to the left.
  4. Form the E-Notation: Since the original number was large, the exponent is positive. The E-Notation is $ 3.844 \text{E} 10 $.
  5. Verify for Small Numbers: If the number was small, like $ 0.00000075 $, you move the decimal right 7 places, resulting in $ 7.5 $. The E-Notation is $ 7.5 \text{E} -7 $.

Frequently Asked Questions (FAQ)

What is the difference between ‘E’ and ‘e’ on a calculator?
On most calculators, there is no mathematical difference; both ‘E’ and ‘e’ are used interchangeably to signify the exponent in scientific notation ($ \times 10^b $). However, in programming (like JavaScript or Python), ‘e’ is the standard character used.

Does ‘E’ mean Euler’s number (2.718…)?
No. While the mathematical constant Euler’s number is represented by a lowercase, italic $e$ (e.g., $ e^x $), the capital ‘E’ or lowercase ‘e’ used in calculator displays and programming output (like $ 1.2 \text{E} 5 $) is solely for scientific notation, meaning $ \times 10^x $.

Why did my calculator display a number in E-Notation?
Calculators display numbers in E-notation when the result of a calculation is too long to fit within the designated screen width. This is an automatic function to prevent the number from being truncated and losing precision.

What is the maximum exponent a calculator can display?
This varies by model, but standard scientific calculators typically support exponents up to $ 99 $ or $ 999 $. Computers using standard 64-bit floating-point format (IEEE 754 double precision) can handle exponents up to $\pm 308$ (e.g., $ 1.79 \text{E} 308 $).

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