Let’s solve the problems on the worksheet. I'll provide the division solutions step by step for clarity:

1. $51 \div 162$:

   • $51$ goes into $162$ three times ($51 \times 3 = 153$).
   • Subtract $153$ from $162$: $162 - 153 = 9$.
   • Final Answer: $162 \div 51 = 3 \text{ R } 9$ (or $3\frac{9}{51} = 3\frac{3}{17}$).

2. $68 \div 100$:

   • $68$ goes into $100$ once ($68 \times 1 = 68$).
   • Subtract $68$ from $100$: $100 - 68 = 32$.
   • Final Answer: $100 \div 68 = 1 \text{ R } 32$ (or $1\frac{32}{68} = 1\frac{16}{34} = 1\frac{8}{17}$).

3. $29 \div 283$:

   • $29$ goes into $283$ nine times ($29 \times 9 = 261$).
   • Subtract $261$ from $283$: $283 - 261 = 22$.
   • Final Answer: $283 \div 29 = 9 \text{ R } 22$ (or $9\frac{22}{29}$).

4. $14 \div 70$:

   • $14$ goes into $70$ five times ($14 \times 5 = 70$).
   • Subtract $70$ from $70$: $70 - 70 = 0$.
   • Final Answer: $70 \div 14 = 5$.

5. $92 \div 654$:

   • $92$ goes into $654$ seven times ($92 \times 7 = 644$).
   • Subtract $644$ from $654$: $654 - 644 = 10$.
   • Final Answer: $654 \div 92 = 7 \text{ R } 10$ (or $7\frac{10}{92} = 7\frac{5}{46}$).

6. $73 \div 619$:

   • $73$ goes into $619$ eight times ($73 \times 8 = 584$).
   • Subtract $584$ from $619$: $619 - 584 = 35$.
   • Final Answer: $619 \div 73 = 8 \text{ R } 35$ (or $8\frac{35}{73}$).

7. $16 \div 64$:

   • $16$ goes into $64$ four times ($16 \times 4 = 64$).
   • Subtract $64$ from $64$: $64 - 64 = 0$.
   • Final Answer: $64 \div 16 = 4$.

8. $64 \div 135$:

   • $64$ goes into $135$ twice ($64 \times 2 = 128$).
   • Subtract $128$ from $135$: $135 - 128 = 7$.
   • Final Answer: $135 \div 64 = 2 \text{ R } 7$ (or $2\frac{7}{64}$).

Would you like more detailed explanations for any of the steps above?

Here are 5 related questions you might find helpful:

1. How do you convert a remainder into a fraction for division problems?
2. What is the difference between long division and mental division techniques?
3. How do you check the accuracy of a division problem?
4. Can you explain how to estimate quotients in division problems?
5. What strategies help simplify long division with large numbers?

Tip: Always double-check your work by multiplying the quotient by the divisor and adding the remainder, if applicable. It should match the dividend!