# what is the square root of 225

The square root of 225 The square root of 225 is expressed as √225 in root form and (225) ½ or (225) 0.5 in exponentiation. The square root of 225 is 15. It is a positive solution of the equation x2 = 225. The number 225 is a perfect square.

• Square root of 225: 15
• Square root of 225 in exponential form: (225) or (225) 0.5
• Square root of 225 in root form: 225

1. What is the square root of 225? 2. Square root of 225 Reasonable or Unreasonable? 3. How to Find the Square Root of 225? 4. FAQ about Square Root of 225

• For real numbers a and b, if a2 = b, we can express a = b
• This means that a is the square root of b.
• The square root of 225 is the inverse of the square of 15
• 15 × 15 = 225 and -15 × -15 = 225.
• Therefore, 25 = 15

Read more: Square root of 40 | Top Q&A: what is the square root of 225Read more: Square root of 40 | Q&A top: what is the square root of 225225 that can be expressed as the ratio of two integers. As 225 can be expressed as 225 = 225/1. So 225 is rational. The square root of 225 can be found using a variety of methods.

### Square root of 225 prime factors

• Prime factorization is done for the number 225 using the ladder method or the factor tree method to get the factor.
• After gettheprimefactors, Argetheminsuchaway that can be expressed as the product of x.
• 225 = (5 × 5 × 3 × 3)
• Squared on both sides, we get, √225 = √ (52 × 32)
• This shows, 5 × 3 = 15

Read more: What Mars in the 3rd house means Here are the steps to find the square root of 225

• Step 1: Write a pair of digits starting with a person’s position. This is the pair number 25.
• Step 2: When we find a divisor “n” such that n × n, the result is ≤ 2. We find 1 × 1 = 1, follow the long division process and get the remainder. This is 1.
• Step 3: Now, let’s take down the next pair of numbers. This is 25. Multiply the quotient of 1 by 2 and write it in the place of the new divisor. This is 2.
• Step 4: Find a divisor “n” such that n × n results in ≤ 125. Take the next quotient as 5. Now we get a new divisor of 25, which is 5 × 125 = 225. Divide and get the number residual. Here we get 0. So finding the square root of 225 by long division is completed. Therefore, 15 is the square root of 225.

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• Finding the square root is an inverse process of squaring a number.
• Irrational numbers cannot be expressed as a ratio of two integers. For example: π and √sqrt 2. This makes 225 reasonable since it can be expressed as 225/1.
• 225 is a perfect square.
• Subtract 225 from consecutive odd integers, until 0. The number of subtractions gives you the square root of 225.
• Check by known multiplication that 225 = 15 × 15.