The square root of 520 is expressed as √520 in the radical kind and together (520)½ or (520)0.5 in the exponent form. The square source of 520 rounded up to 8 decimal places is 22.80350850. The is the hopeful solution the the equation x2 = 520. We can express the square root of 520 in its lowest radical form as 2 √130.

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1. | What is the Square source of 520? |

2. | How to uncover the Square root of 520? |

3. | Is the Square source of 520 Irrational? |

4. | FAQs |

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### Value of √520 by Long division Method

**Explanation:**

Therefore, the square source of 520 by long division method is 22.8 approximately.

**☛ likewise Check:**

**Example 1: resolve the equation x2 − 520 = 0**

**Solution:**

x2 - 520 = 0 i.e. X2 = 520x = ±√520Since the worth of the square root of 520 is 22.804,⇒ x = +√520 or -√520 = 22.804 or -22.804.

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## FAQs ~ above the Square root of 520

### What is the worth of the Square source of 520?

The square root of 520 is 22.8035.

### Why is the Square source of 520 one Irrational Number?

Upon prime factorizing 520 i.e. 23 × 51 × 131, 2 is in odd power. Therefore, the square root of 520 is irrational.

### What is the Square of the Square root of 520?

The square that the square root of 520 is the number 520 itself i.e. (√520)2 = (520)2/2 = 520.

### What is the Square root of -520?

The square root of -520 is an imagine number. It can be written as √-520 = √-1 × √520 = ns √520 = 22.803iwhere ns = √-1 and it is dubbed the imaginary unit.

### What is the Square source of 520 in simplest Radical Form?

We have to express 520 as the product that its prime components i.e. 520 = 2 × 2 × 2 × 5 × 13. Therefore, √520 = √2 × 2 × 2 × 5 × 13 = 2 √130. Thus, the square root of 520 in the shortest radical type is 2 √130.

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### What is the worth of 1 square source 520?

The square root of 520 is 22.804. Therefore, 1 √520 = 1 × 22.804 = 22.804.