Question
Mr. Holloway is a craftsman who makes custom guitars by hand. His last order was for 2 guitars, and it took him 8 weeks to make them. He receives an order to make 7 guitars.
If he makes the guitars at the same rate, how long will it take Mr. Holloway to make the guitars?
If he makes the guitars at the same rate, how long will it take Mr. Holloway to make the guitars?
Answers
GPT-4o mini
To find out how long it will take Mr. Holloway to make 7 guitars, we first need to determine his rate of production based on the information provided.
He took 8 weeks to make 2 guitars. Therefore, we can calculate the time it takes him to make one guitar:
\[
\text{Time per guitar} = \frac{\text{Total time}}{\text{Number of guitars}} = \frac{8 \text{ weeks}}{2 \text{ guitars}} = 4 \text{ weeks per guitar}
\]
Now, we can calculate the total time it will take to make 7 guitars by multiplying the time taken per guitar by the number of guitars:
\[
\text{Total time for 7 guitars} = \text{Time per guitar} \times \text{Number of guitars} = 4 \text{ weeks per guitar} \times 7 \text{ guitars} = 28 \text{ weeks}
\]
Therefore, it will take Mr. Holloway **28 weeks** to make 7 guitars.
He took 8 weeks to make 2 guitars. Therefore, we can calculate the time it takes him to make one guitar:
\[
\text{Time per guitar} = \frac{\text{Total time}}{\text{Number of guitars}} = \frac{8 \text{ weeks}}{2 \text{ guitars}} = 4 \text{ weeks per guitar}
\]
Now, we can calculate the total time it will take to make 7 guitars by multiplying the time taken per guitar by the number of guitars:
\[
\text{Total time for 7 guitars} = \text{Time per guitar} \times \text{Number of guitars} = 4 \text{ weeks per guitar} \times 7 \text{ guitars} = 28 \text{ weeks}
\]
Therefore, it will take Mr. Holloway **28 weeks** to make 7 guitars.
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