Let's calculate the final price at each store based on the provided discounts:
Store A:
- First discount: 10% off of $360 \[ 10% \text{ of } 360 = 0.10 \times 360 = 36 \] So, the new price after the first discount: \[ 360 - 36 = 324 \]
- Second discount: 10% off of $324 \[ 10% \text{ of } 324 = 0.10 \times 324 = 32.4 \] So, the final price after the second discount: \[ 324 - 32.4 = 291.6 \]
Store B:
- Discount of 15% off of $360 \[ 15% \text{ of } 360 = 0.15 \times 360 = 54 \] So, the final price: \[ 360 - 54 = 306 \]
Store C:
- First discount: $35 off of $360 \[ 360 - 35 = 325 \]
- Second discount: 10% off of $325 \[ 10% \text{ of } 325 = 0.10 \times 325 = 32.5 \] So, the final price after the second discount: \[ 325 - 32.5 = 292.5 \]
Now let's summarize the final prices:
- Store A: $291.6
- Store B: $306
- Store C: $292.5
Now we can compare:
- Store A: $291.6
- Store B: $306
- Store C: $292.5
The store with the least amount paid is Store A.
The correct answer is: b. You can get the lowest price at Store A.