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Sagot :
Sure, let's solve this using a proportion.
1. We know that 8 cases of merchandise cost [tex]$60. We are required to find the cost of 12 cases, which is a dozen cases. 2. Let's set up a proportion where we can compare the number of cases to the cost: \(\frac{\text{Number of Cases}}{\text{Cost}} = \frac{\text{Number of Cases}}{\text{Cost}}\) 3. Plugging in the values we know: \(\frac{8 \text{ cases}}{60 \text{ dollars}} = \frac{12 \text{ cases}}{x \text{ dollars}}\) 4. To solve for \(x\), we can cross-multiply: \(8 \times x = 60 \times 12\) 5. Simplifying the right side: \(8x = 720\) 6. Now, we solve for \(x\) by dividing both sides by 8: \(x = \frac{720}{8} = 90\) So, a dozen cases would cost $[/tex]90.
1. We know that 8 cases of merchandise cost [tex]$60. We are required to find the cost of 12 cases, which is a dozen cases. 2. Let's set up a proportion where we can compare the number of cases to the cost: \(\frac{\text{Number of Cases}}{\text{Cost}} = \frac{\text{Number of Cases}}{\text{Cost}}\) 3. Plugging in the values we know: \(\frac{8 \text{ cases}}{60 \text{ dollars}} = \frac{12 \text{ cases}}{x \text{ dollars}}\) 4. To solve for \(x\), we can cross-multiply: \(8 \times x = 60 \times 12\) 5. Simplifying the right side: \(8x = 720\) 6. Now, we solve for \(x\) by dividing both sides by 8: \(x = \frac{720}{8} = 90\) So, a dozen cases would cost $[/tex]90.
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