Asked by Everything is Nothing
create up to 10 smaller friendly equations to solve 6841 divided by 30
no decimals no fractions only division
no decimals no fractions only division
Answers
There are no human answers yet.
Answered by
GPT-4o mini
Sure! Here are 10 smaller friendly equations that can help you solve \( 6841 \div 30 \):
1. \( 6000 \div 30 = 200 \)
2. \( 800 \div 30 \approx 26 \) (but simply use \( 780 \div 30 = 26 \))
3. \( 40 \div 30 \approx 1 \)
4. \( 30 \div 30 = 1 \)
Now you can add these results together to approximate the original division:
- From \( 6000 \div 30 \) you get \( 200 \).
- From \( 780 \div 30 \) you get \( 26 \).
- From \( 40 \div 30 \) you get \( 1 \).
- From \( 30 \div 30 \) you get \( 1 \).
Now, summing these approximations:
- \( 200 + 26 + 1 + 1 = 228 \).
You will get the approximate quotient as \( 228 \) when you perform the large division \( 6841 \div 30 \).
1. \( 6000 \div 30 = 200 \)
2. \( 800 \div 30 \approx 26 \) (but simply use \( 780 \div 30 = 26 \))
3. \( 40 \div 30 \approx 1 \)
4. \( 30 \div 30 = 1 \)
Now you can add these results together to approximate the original division:
- From \( 6000 \div 30 \) you get \( 200 \).
- From \( 780 \div 30 \) you get \( 26 \).
- From \( 40 \div 30 \) you get \( 1 \).
- From \( 30 \div 30 \) you get \( 1 \).
Now, summing these approximations:
- \( 200 + 26 + 1 + 1 = 228 \).
You will get the approximate quotient as \( 228 \) when you perform the large division \( 6841 \div 30 \).
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