To find out which paver is the best buy, let's denote the number of paver stones needed for each type:
- Let \( x \) be the number of paver 2 stones.
- Then, the number of paver 1 stones needed is \( 2x \).
- The number of paver 3 stones is \( \frac{x}{2} \).
Next, we calculate the total cost for each type of paver based on the quantity needed:
-
Cost of paver 1: \[ \text{Cost for paver 1} = 2x \times 1.49 = 2.98x \]
-
Cost of paver 2: \[ \text{Cost for paver 2} = x \times 2.50 = 2.50x \]
-
Cost of paver 3: \[ \text{Cost for paver 3} = \frac{x}{2} \times 0.75 = 0.375x \]
Now we can compare the total costs:
- Total Cost for paver 1: \( 2.98x \)
- Total Cost for paver 2: \( 2.50x \)
- Total Cost for paver 3: \( 0.375x \)
Next, we can find the best price by comparing the coefficients:
- \( 2.98 \) (paver 1)
- \( 2.50 \) (paver 2)
- \( 0.375 \) (paver 3)
Clearly, the smallest cost per unit is for paver 3. Therefore, the best buy is:
Paver 3.