The square source of 122 is expressed as √122 in the radical type and as (122)½ or (122)0.5 in the exponent form. The square root of 122 rounded as much as 7 decimal areas is 11.0453610. It is the positive solution the the equation x2 = 122.

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**Square source of 122:**11.045361017187261

**Square root of 122 in exponential form:**(122)½ or (122)0.5

**Square root of 122 in radical form:**√122

1. | What is the Square root of 122? |

2. | How to discover the Square source of 122? |

3. | Is the Square root of 122 Irrational? |

4. | FAQs |

The square source of 122, (or source 122), is the number which as soon as multiplied by itself provides the product as 122. Therefore, the square source of 122 = √122 = 11.045361017187261.

**☛ Check: Square root Calculator**

### Value the √122 through Long division Method

**Explanation:**

Therefore, the square root of 122 by long department method is 11.0 approximately.

**☛ likewise Check:**

**Example 1: solve the equation x2 − 122 = 0**

**Solution:**

x2 - 122 = 0 i.e. X2 = 122x = ±√122Since the worth of the square root of 122 is 11.045,⇒ x = +√122 or -√122 = 11.045 or -11.045.

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## FAQs top top the Square root of 122

### What is the value of the Square source of 122?

The square root of 122 is 11.04536.

### Why is the Square root of 122 one Irrational Number?

Upon element factorizing 122 i.e. 21 × 611, 2 is in weird power. Therefore, the square source of 122 is irrational.

### What is the Square source of -122?

The square source of -122 is an imaginary number. It deserve to be written as √-122 = √-1 × √122 = i √122 = 11.045iwhere i = √-1 and it is called the imaginary unit.

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### Evaluate 3 add to 6 square source 122

The offered expression is 3 + 6 √122. We know that the square source of 122 is 11.045. Therefore, 3 + 6 √122 = 3 + 6 × 11.045 = 3 + 66.272 = 69.272

### Is the number 122 a Perfect Square?

The element factorization the 122 = 21 × 611. Here, the prime factor 2 is not in the pair. Therefore, 122 is no a perfect square.

### What is the Square root of 122 in most basic Radical Form?

We need to express 122 together the product the its prime factors i.e. 122 = 2 × 61. Therefore, as visible, the radical type of the square root of 122 can not be streamlined further. Therefore, the most basic radical kind of the square source of 122 deserve to be created as √122