To break down the division of 6794 by 70 into smaller, friendly equations, we can use simplified numbers that still relate to the original problem:
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Find how many 70's are in 6790 (a round number close to 6794): \[ 6790 \div 70 = 97 \]
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Calculate the remainder if we consider 6790 instead of 6794: \[ 6794 - 6790 = 4 \]
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Now consider what happens when we add back the remainder in smaller steps: \[ 4 \div 70 = 0 \quad (\text{since 4 is less than 70, it doesn't add any whole 70's}) \]
Putting it all together, we have:
- \( 6794 = 6790 + 4 \)
- \( 6790 \div 70 = 97 \)
- \( 4 \div 70 = 0 \)
Thus: \[ 6794 \div 70 = 97, \text{(from 6790)} + 0, \text{(from the remainder)} = 97 \]
So, the result of \( 6794 \div 70 \) is 97, with no decimals or fractions involved in the smaller friendly equations.