Root Approximator (Nth Root Calculator)
Approximate ⁿ√x with Newton–Raphson, bisection, or the Babylonian method, and see the iteration steps.
Root Approximator (Nth Root Calculator)
Calculate nth roots using various numerical methods including Newton-Raphson, Bisection, and Babylonian methods with step-by-step solutions.
Quick Examples
Method Information
What an nth root is
If y = ⁿ√x, then yⁿ = x. Easy when x is a perfect power (√16 = 4, ∛27 = 3). Otherwise you iterate toward y.
- Newton–Raphson — usually fastest; good default
- Bisection — slower, but reliable if you bracket a root
- Babylonian — classic square-root iteration; easy to follow by hand
Method notes
Newton for √a averages the current guess with a/guess. Bisection halves an interval where the function changes sign. Pick precision (decimal places) and stop when successive guesses agree within that tolerance.
Odd roots of negatives are fine (∛(−8) = −2). Even roots of negatives need complex numbers — not covered here.
Frequently Asked Questions
Which method should I pick?
Newton–Raphson for speed. Bisection when you want guaranteed progress inside an interval. Babylonian if you care about the historical square-root algorithm.
Negative radicands?
Odd roots: yes. Even roots: not as real numbers in this tool.
Why do methods disagree slightly?
Rounding and stopping criteria. Given enough iterations they meet within your precision setting.
What does "iterations" mean?
How many update steps ran before the stop rule fired. Fewer usually means faster convergence.
Very large numbers?
JavaScript floats lose precision beyond ~15–17 significant digits. Fine for most classroom and engineering cases.
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