To solve the division \( 113 \div 23 \), we proceed as follows:
- Divide 113 by 23.
- Determine how many times 23 fits into 113.
Calculating it:
- \( 23 \times 4 = 92 \)
- \( 23 \times 5 = 115 \) (which is too high)
Thus, 23 fits into 113 a total of 4 times. Now, let's calculate the remainder:
- \( 113 - 92 = 21 \)
So, \( 113 \div 23 = 4 \) with a remainder of \( 21 \).
We can express this result as: \[ 4 \frac{21}{23} \]
None of the original responses exactly match \( 4 \frac{21}{23} \), but they are in other forms. Let me check the closest directly related response.
If we analyze the result:
- The integer part is \( 4 \).
- The remainder \( \frac{21}{23} \) is already simplified, but in terms of fractions, it is slightly less than \( 1 \).
Thus, interpreting the result shows that the closest correspondence might relate to fractions, but none of the provided choices match \( 4 \frac{21}{23} \).
It seems the closest thing to what we calculated would be generalized, but this may need clarification.
If you want, we could analyze it further or focus on clarifying the possible options available for understanding any potential conversion requests or approximations!
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