what is the square root of 24
Square Root of 24 The square root of 24 is a number that, when multiplied by itself, gives the result 24. The value of the square root can be decimal, integer, and even negative. Now we will look at how to calculate the square root of 24 and see some interesting problems.Square root of 24: 24 = 4.8989… Square 24: 24² = 576Read: square root of 24 1. What is square root of 24? 2. Is the square root of 24 Reasonable or Unreasonable? 3. How to Find the Square Root of 24? 4. Important Notes 5. Frequently Asked Questions about Square Root of 24
- Allocation form: 24 = 2√6
- Decimal: 4.89897948…
- Exponential form: (24) 1/2
- Long division method
- The prime factorization method
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Long division method
The square root of 24 according to the long division method involves the following steps:
- Step 1: Starting from the left, first pair 24 and place a bar on the digits. We also concatenate zeros in decimal in pairs of 2s from left to right.
- Step 2: Find a number that, when multiplied by itself, gives a product less than or equal to 24. The number 4 fits here. Set divisor to 4, we get quotient of 4 and remainder of 8.
- Step 3: Drag a pair of zeros down and fill it next to an 8 to generate 800 dividends.
- Step 4: Double the divisor by 4 and enter 8 below with a blank digit to the right of it. Guess the largest possible digit (X) to fill in the blank and the quotient where the product of 8X and X is less than or equal to 800. Divide and write the remainder.
- Step 5: Repeat this process to get the decimal places you want.
The prime factorization method
Read more: LCM of 6 and 8 | Top Q&A The first step in this method is to find the prime factor of 24. 24 = 2 × 2 × 2 × 3 To find the integer solution from here, we can simplify this to √24 = √ (2 × 2 × 2 × 3) √24 = 2√6 We can either keep this value or find the root of 6 to be 2.45 and simplify further Hence, Square root of 24 = 2√6 4.9Explore Square Roots using interactive illustrations and examplesRead more: What to wear to a big stage performance
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- There are 2 real roots, 24, 4.899 and -4.899
- There will be n/2 digits in the square root of an even number of n digits.
- There will be (n + 2) / 2 digits in the square root of an odd n digit number
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