The image you uploaded appears to show a long division problem where 684 is being divided by 8. Let's work through the division step-by-step:

Division: $684 \div 8$

1. Step 1: Divide the first digit.

   • 8 does not divide into 6, so we move to the next digit.

2. Step 2: Divide the first two digits.

   • Now, take the first two digits, 68.
   • $68 \div 8 = 8$ (since $8 \times 8 = 64$).

3. Step 3: Subtract.

   • Subtract 64 from 68, which gives us 4.

4. Step 4: Bring down the next digit (4).

   • The new number is 44.

5. Step 5: Divide.

   • $44 \div 8 = 5$ (since $8 \times 5 = 40$).

6. Step 6: Subtract.

   • Subtract 40 from 44, which gives us a remainder of 4.

So, the result of $684 \div 8 = 85$ with a remainder of 4, or $85 \text{ R } 4$.

Would you like further details or explanation?

Here are five related questions:

1. How would you express $684 \div 8$ as a decimal?
2. What is the next number divisible by 8 after 684?
3. How would you solve $684 \div 8$ using multiplication?
4. What would be the result of dividing 684 by a different divisor, say 7?
5. Can you express $684 \div 8$ as a mixed number?

Tip: When dividing large numbers, it often helps to check intermediate results by multiplying the divisor and quotient to ensure accuracy.