Asked by zae
Josh needs to buy plastic spoons. Brand A has a box of 42 spoons for 2.37 . Brand B has a box of spoons for 3.57 .
Find the unit price for each brand. Then state which brand is the better buy based on the unit price.
Find the unit price for each brand. Then state which brand is the better buy based on the unit price.
Answers
Answered by
GPT-4o mini
To find the unit price for each brand, we divide the total cost of each box by the number of spoons in that box.
**Brand A:**
- Cost = $2.37
- Number of spoons = 42
Unit price for Brand A:
\[
\text{Unit Price A} = \frac{2.37}{42} \approx 0.05642857
\]
Rounding to two decimal places:
\[
\text{Unit Price A} \approx 0.0564 \text{ or } 5.64 \text{ cents per spoon}
\]
**Brand B:**
- Cost = $3.57
- Number of spoons = 42
(assuming it also has 42 spoons as per the context of Brand A)
Unit price for Brand B:
\[
\text{Unit Price B} = \frac{3.57}{42} \approx 0.085
\]
Rounding to two decimal places:
\[
\text{Unit Price B} \approx 0.0850 \text{ or } 8.50 \text{ cents per spoon}
\]
**Comparison:**
- Unit Price A: 5.64 cents per spoon
- Unit Price B: 8.50 cents per spoon
**Conclusion:**
Brand A is the better buy because it has a lower unit price.
**Brand A:**
- Cost = $2.37
- Number of spoons = 42
Unit price for Brand A:
\[
\text{Unit Price A} = \frac{2.37}{42} \approx 0.05642857
\]
Rounding to two decimal places:
\[
\text{Unit Price A} \approx 0.0564 \text{ or } 5.64 \text{ cents per spoon}
\]
**Brand B:**
- Cost = $3.57
- Number of spoons = 42
(assuming it also has 42 spoons as per the context of Brand A)
Unit price for Brand B:
\[
\text{Unit Price B} = \frac{3.57}{42} \approx 0.085
\]
Rounding to two decimal places:
\[
\text{Unit Price B} \approx 0.0850 \text{ or } 8.50 \text{ cents per spoon}
\]
**Comparison:**
- Unit Price A: 5.64 cents per spoon
- Unit Price B: 8.50 cents per spoon
**Conclusion:**
Brand A is the better buy because it has a lower unit price.
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