Math & Algebra Tool

Fourth Root Calculator

Calculate the principal fourth root (∜x) of any number instantly.

Principal Fourth Root
5.000000

Σ The Formula

x = y^4 → y = ∜x

Real World Examples

Standard Root
∜625 = 5 (since 5×5×5×5 = 625).
Decimal Root
∜10 ≈ 1.778.

# About This Calculator

The Fourth Root of a number is a value that, when multiplied by itself four times, gives the original number. It is equivalent to taking the square root of the square root (√√x).

This is useful in physics and chemistry, especially when dealing with the Stefan-Boltzmann law (T⁴) or certain volume/area scaling relationships.

How To Use

  1. Enter a **Positive Number** into the input field.
  2. The **Fourth Root** is displayed instantly.
  3. For negative numbers, the result is complex (imaginary), which is not handled by this real-number solver.

Frequently Asked Questions

How is it different from a square root?+

A square root asks 'what squared is x?'. A fourth root asks 'what to the power of 4 is x?'.

Is Fourth Root Calculator free to use?+

Yes, Fourth Root Calculator on Matheric is completely free to use. We believe in accessible education and utility for everyone.

How accurate is Fourth Root Calculator?+

We use standard mathematical formulas and high-precision computing algorithms to ensure results for Fourth Root Calculator are accurate for academic and professional use.

Can I use Fourth Root Calculator on my phone?+

Yes! Fourth Root Calculator is fully responsive and optimized for all devices, including smartphones, tablets, and desktops.

Do you save my data?+

No. We prioritize your privacy. All calculations are performed in your browser or temporarily processed, and we do not store your personal input data.

How do I report a bug?+

If you notice any issues with Fourth Root Calculator or have suggestions for improvement, please contact us via the link in the footer. We value your feedback!

About

The Fourth Root of a number is a value that, when multiplied by itself four times, gives the original number. It is equivalent to taking the square root of the square root (√√x).

This is useful in physics and chemistry, especially when dealing with the Stefan-Boltzmann law (T⁴) or certain volume/area scaling relationships.

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