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Original Question
create up to 10 smaller friendly equations to solve 6841 divided by 30 no decimals no fractions only divisionAsked by Everything is Nothing
create up to 5 or more smaller friendly equations to solve 6841 divided by 30
no decimals, no fractions, only division.
no decimals, no fractions, only division.
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GPT-4o mini
To solve the division of 6841 by 30 using smaller and friendly equations, we can break it down as follows:
1. \( 6000 \div 30 = 200 \)
2. \( 800 \div 30 = 26 \) (with a remainder of 20)
3. \( 20 \div 30 = 0 \) (with a remainder of 20)
4. \( 1 \div 30 = 0 \) (with a remainder of 1)
5. \( 41 \div 30 = 1 \) (with a remainder of 11)
Now, we can combine these results:
- Start with 200 from the first equation (6000).
- Add 26 from the second equation (800).
- Add 1 from the fifth equation (41).
Adding these, we get:
- \( 200 + 26 + 1 = 227 \)
The overall division gives:
- \( 6841 \div 30 = 227 \) with a remainder.
So the final answer is:
- **Quotient = 227** with a **remainder of 11**.
However, for a clean integer division, the quotient is **227**.
1. \( 6000 \div 30 = 200 \)
2. \( 800 \div 30 = 26 \) (with a remainder of 20)
3. \( 20 \div 30 = 0 \) (with a remainder of 20)
4. \( 1 \div 30 = 0 \) (with a remainder of 1)
5. \( 41 \div 30 = 1 \) (with a remainder of 11)
Now, we can combine these results:
- Start with 200 from the first equation (6000).
- Add 26 from the second equation (800).
- Add 1 from the fifth equation (41).
Adding these, we get:
- \( 200 + 26 + 1 = 227 \)
The overall division gives:
- \( 6841 \div 30 = 227 \) with a remainder.
So the final answer is:
- **Quotient = 227** with a **remainder of 11**.
However, for a clean integer division, the quotient is **227**.
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