# Root of 85

#### [Root of eighty-five]

square root

9.2195

cube root

4.3968

fourth root

3.0364

fifth root

2.4316

**extracting a root**is declared as the determination of the unknown "x" in the following equation $y=x^n$ The result of the

**extraction of the root**is declared as a mathematical

**root**. In the case of "n is equivalent to 2", one talks about a

**square root**or sometimes a

**second root**also, another possibility could be that n is equivalent to 3 by this time one would consider it a

**cube root**or simply

**third root**. Considering n beeing greater than 3, the

**root**is declared as the

**fourth root**,

**fifth root**and so on.

In maths, the

**square root**of 85 is represented as this: $$\sqrt[]{85}=9.2195444572929$$

On top of this it is possible to write every

**root**down as a power: $$\sqrt[n]{x}=x^\frac{1}{n}$$

The

**square root**of 85 is 9.2195444572929. The

**cube root**of 85 is 4.3968296721582. The fourth

**root**of 85 is 3.0363702767108 and the fifth

**root**is 2.4315532514941.

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