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- [FREE] Find the square root of $576$ by breaking the number down into . . .
The square root of 576 is found by breaking it down into prime factors, resulting in 24 The prime factorization of 576 is 26 × 32, leading us to conclude that the answer is C 24
- Find the square root of 576 using the prime factorization method.
To find the square root of 576, we factorize it into prime factors and find that 576 = 2^6 x 3^2 We pair the factors and take the square root to get 2^3 x 3^1, which equals 24
- [FREE] Evaluate 576, leaving your answer as a product of prime factors . . .
To evaluate 576 as a product of prime factors, we need to find its prime factorization step-by-step Prime factorization means expressing a number as the product of its prime numbers
- [FREE] Find the square root of 576 using the factorization method . . .
To find the square root of 576 using the factorizing method and express it in index form, we follow these steps: First, we write down the number 576 and start factoring it into its prime factors: 576 = 2×2×2×2×2×3×3
- Fill in the following blank with a number so that
Fill in the following blank with a number so that x2 + 48x + 576 will have two equal factors What are the two equal factors?
- Write each square number as a product of its prime factors.
To express each square number as a product of its prime factors, we first need to identify the square numbers and then break them down into their prime components
- Which of the following sets of numbers are common factors of 252 and 576?
To find out which set of numbers has the common factors of 252 and 576, we first need to identify the factors of these two numbers The factors of 252 are: 1, 2, 3, 4, 6, 7, 9, 12, 14, 18, 21, 28, 36, 42, 63, 84, 126, 252
- [FREE] 15. The numbers 480 and 576, written as the products of their . . .
In summary, the answers are: (a) 576=24, (b) the largest integer factor common to both 480 and 576 is 96, and (c) the smallest integer n such that 480n is a multiple of 57 is 19
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