176 break apart 213 into hundreds, tens, and ones. \( (4 \times \square)+(4 \times \square)+(4 \times 3 \)

To break apart the number 213 into hundreds, tens, and ones, we can express it as follows: - Hundreds: 2 (which represents 200) - Tens: 1 (which represents 10) - Ones: 3 (which represents 3) So, we can write: \[ 213 = 200 + 10 + 3 \] Now, regarding the expression \( (4 \times \square) + (4 \times \square) + (4 \times 3) \): We can substitute the values we found: 1. For the hundreds place (200), we can express it as \( 4 \times 50 \) because \( 4 \times 50 = 200 \). 2. For the tens place (10), we can express it as \( 4 \times 2.5 \) because \( 4 \times 2.5 = 10 \). 3. For the ones place (3), we can keep it as \( 4 \times 0.75 \) because \( 4 \times 0.75 = 3 \). So, we can fill in the squares as follows: \[ (4 \times 50) + (4 \times 2.5) + (4 \times 0.75) \] However, if you want to keep it simple and just use the values of hundreds, tens, and ones: 1. For hundreds: \( 4 \times 50 \) 2. For tens: \( 4 \times 2.5 \) 3. For ones: \( 4 \times 0.75 \) Thus, the expression can be simplified to: \[ (4 \times 50) + (4 \times 2) + (4 \times 3) \] This gives you a clear breakdown of the number 213 in terms of hundreds, tens, and ones.