Significant Figures Calculator
Count & round sig figs.
Open →Break any whole number into its prime factors.
| Distinct primes | — |
|---|---|
| All factors | — |
| Number | — |
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Every whole number greater than 1 is either prime or can be written as a unique product of primes — that’s the fundamental theorem of arithmetic. To find it, divide by the smallest prime that fits (2, then 3, 5, 7…) as many times as possible, then move up, until only 1 remains. So 60 = 2² × 3 × 5.
This calculator does that repeated division and writes the result with exponents, and it also counts the distinct primes and the total number of prime factors.
divide by 2, 3, 5, 7… until only 1 remains
Writing a number as a product of prime numbers. 60 = 2 × 2 × 3 × 5, or 2² × 3 × 5.
Divide by the smallest prime that goes in evenly, repeat with the quotient, and continue with larger primes until you reach 1.
Yes — every number above 1 has exactly one prime factorization, apart from the order of the factors.
Count & round sig figs.
Open →Factorial of n.
Open →nPr arrangements.
Open →Same plain method, different figures.
Open →Same plain method, different figures.
Open →