n-th Root of a Number: 16 Value Value; 6 Root Index (n) Root Index (n)

Specific conversion page with reference context, calculator, and nearby values.

Author

Math editorial contributor

Indian-American chemical engineer at Stanford, developing biodegradable alternatives to single-use plastics

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Nigerian legal scholar with an SJD from Yale, focused on international trade law and African continental free trade agreements

Last updatedFebruary 22, 2026

PublishedFebruary 22, 2026

Value Details

Input: 16 Value Value; 6 Root Index (n) Root Index (n)

Output: 1.587401 Root Value

Browse all reference values for n-th Root of a Number

n-th Root of a Number

Calculate the n-th root of a non-negative number using x^(1/n).

Calculated Result

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Nearby Reference Values

n-th Root of a Number values near 16 Value Value; 6 Root Index (n) Root Index (n)
Scenario	n-th Root
8 Value Value; 10 Root Index (n) Root Index (n)	1.231144 Root Value
16 Value Value; 2 Root Index (n) Root Index (n)	4 Root Value
16 Value Value; 3 Root Index (n) Root Index (n)	2.519842 Root Value
16 Value Value; 4 Root Index (n) Root Index (n)	2 Root Value
16 Value Value; 5 Root Index (n) Root Index (n)	1.741101 Root Value
16 Value Value; 6 Root Index (n) Root Index (n)	1.587401 Root Value
16 Value Value; 8 Root Index (n) Root Index (n)	1.414214 Root Value
16 Value Value; 10 Root Index (n) Root Index (n)	1.319508 Root Value
27 Value Value; 2 Root Index (n) Root Index (n)	5.196152 Root Value
27 Value Value; 3 Root Index (n) Root Index (n)	3 Root Value
27 Value Value; 4 Root Index (n) Root Index (n)	2.279507 Root Value

Frequently Asked Questions

Common questions about n-th Root of a Number, formulas, and expected usage.

What does the n-th Root of a Number calculator do?

It helps with computing square roots, cube roots, and higher-order roots in algebra and engineering math.

What formula does the n-th Root of a Number calculator use?

n-th root = x^(1/n).

What inputs are valid?

Value must be non-negative, and the root index n must be a positive integer.

When would I use this?

computing square roots, cube roots, and higher-order roots in algebra and engineering math

Methodology and Review

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