How would the scenario change if 768 staplers were packed into packets of 6

If 768 staplers were packed into packets of 6 instead of 8, let's determine the impact on the scenario:

### Updated Solution:

1. **Total number of staplers**: \( 768 \)
2. **Staplers per packet**: \( 6 \)
3. **Total packets packed**:  
   \[
   \text{Total packets} = \frac{768}{6} = 128
   \]
4. **Packets sold**: \( 53 \)
5. **Packets not sold**:  
   \[
   \text{Packets not sold} = 128 - 53 = 75
   \]
6. **Staplers not sold**:  
   \[
   \text{Staplers not sold} = 75 \times 6 = 450
   \]

So, **450 staplers would remain unsold** if they were packed into packets of 6 instead of 8.

Would you like more details or have any other questions?

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### Related Questions:
1. How many packets would need to be sold to leave exactly 300 staplers unsold?
2. If the number of packets sold increased to 60, how many staplers would be left?
3. What would be the new total if the store had 800 staplers instead of 768?
4. How many staplers would be left if only 40 packets were sold?
5. If the staplers were packed into packets of 5 instead, how many would remain unsold after selling 53 packets?
6. What is the percentage of staplers sold with the new packet size of 6?
7. How many packets need to be sold to have fewer than 200 staplers remaining?
8. How would the result change if 10 packets were damaged and couldn't be sold?

### Tip:
Always double-check your calculations when the numbers in a problem change, especially when they involve ratios or divisions.

Explore the impact of packing 768 staplers into packets of 6 instead of 8. Calculate the total number of packets needed, packets sold, and staplers unsold using division and ratio concepts. Suitable for students in Grades 6-8 learning problem-solving and basic arithmetic.

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