Method
lcm(a,b) = |(a/gcd(a,b))b|, folded across the list. Division before multiplication reduces intermediate growth.
Math worksheet
Find the smallest nonnegative multiple shared by an integer list and audit each Euclidean-algorithm fold.
The calculation runs locally. Exact-integer tools avoid floating point; decimal and transcendental tools report rounding limits.
Method and verification guide
lcm(a,b) = |(a/gcd(a,b))b|, folded across the list. Division before multiplication reduces intermediate growth. The calculator keeps the intermediate values visible so you can reproduce the answer independently.
lcm(a,b) = |(a/gcd(a,b))b|, folded across the list. Division before multiplication reduces intermediate growth.
Every input divides the LCM exactly; zero makes the conventional nonnegative LCM zero.
This browser worksheet accepts ordinary exact integers within JavaScript's safe-integer range for responsive display.
Everything runs in this browser. Inputs are not sent to an external calculator.
Displayed values may be rounded for readability while calculations use full floating-point precision unless the tool explicitly uses exact integers.
This browser worksheet accepts ordinary exact integers within JavaScript's safe-integer range for responsive display.
Simple by design
Use realistic values in each field. You can change them anytime.
The formula runs locally, so there is no account or waiting time.
Treat the answer as a practical estimate for your next decision.