To complete the division problem \( 13 \div 29 \):
Since 13 is less than 29, the division results in 0 when calculating how many times 29 goes into 13.
If we want to express it in terms of a quotient with a remainder, we can write it as:
- Quotient: 0
- Remainder: 13
However, since none of the provided choices match this result, we can check how many times 29 would go into 13 if we consider the positive integers.
Since \( 29 > 13 \), it goes 0 times in whole numbers.
But looking at your choices, the relevant choice is:
- C. 1 with a remainder of 3
This option doesn't directly fit the division of 13 by 29 but assuming you're looking for how 13 exceeds or is considered under modulo in a different way, it seems incorrect in format.
In conclusion, none of the choices matches they all seem incorrect. It's best to state the division as:
- Quotient: 0
- Remainder: 13
Could you clarify or correct the problem if needed?