🔬 Scientific Notation Converter
299,792,458 = 2.99792458 × 10⁸ — converted on the digits themselves, so a 21-digit number keeps all 21 digits instead of being rounded by floating point.
2.99792458 × 10⁸
scientific notation
2.99792458e8
e-notation
Conversion is done on the digits themselves, not via floating point — so 123456789012345678901 keeps every digit instead of becoming 1.2345678901234568e20. Runs locally.
How the scientific notation converter works
Both directions work on the digit string, not on a floating-point value. Number → scientific: find the first significant digit, place the decimal point after it, count how many places the point moved — that count is the exponent (positive for large numbers, negative for small ones like 0.00042 = 4.2 × 10⁻⁴). Scientific → number: shift the mantissa's decimal point by the exponent, padding zeros as needed. Because no float conversion ever happens, 123456789012345678901 converts exactly — a float-based tool would corrupt it to …78901 ≈ …79000 territory (doubles hold only ~15–17 significant digits). E-notation (2.998e8) is shown alongside, since that's what code and spreadsheets speak.
Scientific notation is really about significant figures: writing 2.99792458 × 10⁸ m/s asserts nine of them. When converting measured values, keep only the digits you actually know — the notation makes the claim visible. The ×10ⁿ form and e-notation are the same thing in different clothes; calculators and programming languages use e-notation because superscripts don't fit in ASCII.
Frequently asked questions
How do I convert a number to scientific notation?
Move the decimal point until exactly one non-zero digit is left of it; the number of places moved is the exponent — positive if the original number was ≥ 10, negative if it was < 1. 0.00042 → 4.2 × 10⁻⁴ (moved 4 right).
What is e-notation?
The plain-text form of scientific notation used by calculators and code: 2.998e8 means 2.998 × 10⁸, and 4.2e-4 means 4.2 × 10⁻⁴. The tool shows both.
Why "digit-exact" — what goes wrong otherwise?
Converting via floating point limits you to ~15–17 significant digits: 123456789012345678901 silently becomes 123456789012345677312. This tool moves the decimal point in the digit string itself, so every digit survives.
What about significant figures?
Scientific notation displays them explicitly — 2.99792458 × 10⁸ claims nine. This converter preserves exactly the digits you type (trailing zeros after the point included in the mantissa you enter); deciding how many to keep is a judgment about your measurement, not the converter's.
Does it run locally?
Yes — pure string arithmetic in your browser, offline-capable.