Significant Figures Calculator – Sig Figs
Count and round significant figures: 0.00340 has 3 sig figs; 2.5 + 3.42 = 5.9 (one decimal).
- Rules for zeros, chains and scientific notation.
Figures are estimates from this calculator’s standard formula — adjust the inputs in the tool below for your exact number.
How the Significant Figures Calculator Works
Significant figures capture real measurement precision. The number 0.00340 carries three sig figs — the leading zeros merely locate the decimal, while the trailing 0 after the 4 is measured and meaningful. Sandwiched zeros always count (1005 has four), and trailing zeros in a whole number like 1500 are ambiguous (2–4 sig figs) unless written 1.500×10³. Arithmetic follows two rules: multiplication keeps the fewest sig figs of its inputs (4.56×1.4 = 6.4, two sig figs), while addition keeps the fewest decimal places (2.5 + 3.42 = 5.9, one decimal). The calculator counts sig figs for any input, rounds results to your chosen precision, and annotates which rule fired. Scientific notation display removes ambiguity entirely: 45,600 written 4.56×10⁴ is unambiguously three sig figs.
- 1
Enter a number
Any format — decimal, whole, scientific notation
- 2
Count the significant digits
Leading zeros drop out; captive and measured trailing zeros stay
- 3
Round to target sig figs
Choose how many figures to keep; the tool rounds correctly
- 4
Apply arithmetic rules
Products keep fewest sig figs; sums keep fewest decimals
Use Cases
Lab Reports
Report measured masses like 2.367 g to the balance’s 4 sig figs
Chemistry Class
Round molar masses and titration results correctly
Engineering Tolerances
Keep precision honest through chained computations
Tips
- 1
0.00340 → 3 sig figs; 1005 → 4; 1.500×10³ → 4
- 2
Multiplying: answer keeps the fewest sig figs among inputs
- 3
Adding: answer keeps the fewest decimal places among inputs
Common Mistakes
Counting leading zeros as significant in 0.00340
Reading 1500 as exactly two sig figs — it is ambiguous without notation
Keeping full calculator digits after multiplying 4.56×1.4 (6.384 → 6.4)
Applying the sig-fig rule to additions, where decimal places govern
FAQs
How many sig figs in 0.00340?
What is 2.5 + 3.42?
What is 4.56 × 1.4?
How many sig figs in 1005?
Why write 1.500×10³?
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