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The given problem is to divide \( 98 \) by \( 43 \) and express the result in terms of quotient and remainder.

Let’s calculate:

\[
98 \div 43 = 2 \text{ with a remainder}.
\]

Now, \( 2 \times 43 = 86 \), and

\[
98 - 86 = 12.
\]

So, the quotient is \( 2 \) and the remainder is \( 12 \).

The correct answer is:  
A) \( 2 \, r \, 12 \).

Would you like further details on this or have any questions? Here are some related problems you could explore:

1. What is the general method for dividing numbers with remainders?
2. How do you check the division result by multiplying the quotient and divisor?
3. Can you convert this remainder division into a decimal?
4. What is the long division process of dividing \( 98 \) by \( 43 \)?
5. What are other ways to express division problems with remainders?

**Tip**: Always double-check division results by using multiplication and addition to verify the remainder and quotient.

What is the quotient and remainder when dividing 98 by 43?

Learn how to divide 98 by 43 and find both the quotient and remainder using long division. This example covers the division algorithm and explains the calculation of the remainder, suitable for middle school students in Grades 6-8.

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