A little help goes a long way. Find a tool/

Math

Significant Figures Calculator

Free significant figures calculator: count sig figs in any number — scientific notation and trailing zeros included — and round to any precision instantly.

YOUR WORKSPACEFree to use. No sign-up.
—
Type a number above — trailing zeros are preserved.

Deep dive guides

A LITTLE CONTEXT · 4 MIN READSignificant Figures Explained: Counting the Digits That Matter

How significant figures calculator works

Significant figures (sig figs) are the digits in a number that carry meaningful precision — everything a measurement or calculation can actually support. Four rules cover counting: all non-zero digits are significant; zeros between non-zero digits are significant; leading zeros (0.00103) are never significant; and trailing zeros are significant only when the number contains a decimal point. So 1200 has 2 significant figures, 1200. has 4, and 10.0 has 3.

This tool counts the significant figures in any number you type and, if you give it a target, rounds the number to that many significant figures. The input is treated as text on purpose: typing 0.0010300 preserves the trailing zeros that a plain numeric field would silently strip, and scientific notation like 1.20e3 keeps its three significant figures in the mantissa. The count follows the standard rules above, including the convention that a written zero such as 0.00 counts by its decimal places.

Rounding works from the leftmost significant digit: 1234 to 3 significant figures is 1230, and 9999 to 3 is 10000 — a result that can gain a digit, which is why the tool also shows the scientific-notation form (1.00 × 10^4) that states the precision unambiguously. Where the plain decimal result would need more than 100 decimal places or the value is very large, the scientific form becomes the primary output.

Frequently asked questions

What are significant figures?
They are the digits of a number that reflect its precision. In a measured value like 12.3 g the 1, 2 and 3 are significant; writing 12.30 g claims one more digit of precision than 12.3 g. Sig-fig rules keep reported results honest about how exactly something is known — which is why chemistry and physics labs grade on them.
When are trailing zeros significant?
Only when the number contains a decimal point. 1200 has 2 significant figures because its trailing zeros could be placeholders; 1200. has 4 because the decimal point declares those zeros meaningful. Scientific notation sidesteps the ambiguity: writing 1.20 × 10³ states exactly 3 significant figures.
How does rounding to significant figures differ from rounding to decimals?
Decimal rounding fixes the number of digits after the point (1234 → 1234.00 at 2 decimals); significant-figure rounding fixes the count of meaningful digits wherever the point sits (1234 → 1200 at 2 sig figs, 0.001234 → 0.0012 at 2 sig figs). The tool also shows the scientific-notation equivalent, which is the clearest way to express the same rounding.
Why does the input keep my trailing zeros?
Because the value is read as text, not as a number. A numeric field would immediately reduce 0.0010300 to 0.00103 and destroy the information you are trying to analyse. Type the number exactly as it appears in your data and the counter sees the same digits you do.
How are numbers like 0.00 counted?
A written zero carries no non-zero digits, so the tool counts its decimal places: 0 is 0 significant figures, 0.0 is 1 and 0.00 is 2. Sig-fig counting is designed for measurements of non-zero quantities — a recorded zero's precision is simply the number of places it was written to.