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50.2 divide 1.255 = ""...

`50.2 divide 1.255 = "_____"`

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To solve the problem \(50.2 \div 1.255\), we will follow these steps: ### Step-by-Step Solution: 1. **Eliminate Decimals**: To make the division easier, we will eliminate the decimals. We can do this by multiplying both the numerator (50.2) and the denominator (1.255) by 1000 (the smallest power of 10 that makes both numbers whole). \[ 50.2 \times 1000 = 50200 \] \[ 1.255 \times 1000 = 1255 \] So, we rewrite the division as: \[ \frac{50200}{1255} \] 2. **Simplify the Division**: We can simplify this division by finding a common factor. Let's divide both numbers by 5. \[ 50200 \div 5 = 10040 \] \[ 1255 \div 5 = 251 \] Now, we have: \[ \frac{10040}{251} \] 3. **Perform the Division**: Now we will divide 10040 by 251. We can do this through long division or by estimating how many times 251 fits into 10040. - First, we can check how many times 251 fits into 10040: - \(251 \times 1 = 251\) - \(251 \times 2 = 502\) - \(251 \times 3 = 753\) - \(251 \times 4 = 1004\) - Continuing this, we find: - \(251 \times 40 = 10040\) 4. **Final Result**: Since \(10040 \div 251 = 40\), we conclude that: \[ 50.2 \div 1.255 = 40 \] ### Answer: The answer is \(40\). ---

To solve the problem \(50.2 \div 1.255\), we will follow these steps: ### Step-by-Step Solution: 1. **Eliminate Decimals**: To make the division easier, we will eliminate the decimals. We can do this by multiplying both the numerator (50.2) and the denominator (1.255) by 1000 (the smallest power of 10 that makes both numbers whole). \[ 50.2 \times 1000 = 50200 ...
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