To compare the prices of the pavers, we need to calculate the cost of the same quantity for each paver type.
Let's assume Laila needs x number of paver 3 stones.
According to the given information, she will need 2x number of paver 2 stones.
And she will need (1/2)x number of paver 3 stones.
The total cost for paver 1 stones will be 1.49 * (1/2)x = 0.745x.
The total cost for paver 2 stones will be 2.50 * 2x = 5x.
The total cost for paver 3 stones will be 0.75 * x = 0.75x.
Now we can compare the costs:
For paver 1, the cost is 0.745x.
For paver 2, the cost is 5x.
For paver 3, the cost is 0.75x.
Comparing the costs, we can see that paver 1 has the lowest cost. So paver 1 is the best buy.
The answer is $0.745.
Laila is laying a path down for a new driveway. The store has three types of paver stones that will work for her space. She needs to know which paver is the best price. Paver 1 costs $1.49 each, and she will need twice as many as paver 2 and half as many as paver 3. Paver 2 costs $2.50 each. Paver 3 costs $0.75. Which paver will be the best buy? Your answer should be a number
5 answers
wrong
Apologies for the confusion. In order to determine the best buy, we need the quantities needed for each paver type. Please provide the quantities, and I will be able to calculate the total costs for each paver and determine the best option.
Laila is laying a path down for a new driveway. The store has three types of paver stones that will work for her space. She needs to know which paver is the best price. Paver 1 costs $1.49 each, and she will need twice as many as paver 2 and half as many as paver 3. Paver 2 costs $2.50 each. Paver 3 costs $0.75. Which paver will be the best buy? Your answer should be a number
To determine which paver is the best buy, we need to calculate the total cost for each type given the quantities needed.
Let's assign some variables:
Let the quantity needed for paver 2 be "x".
Then the quantity needed for paver 1 will be twice that, so it will be "2x".
And the quantity needed for paver 3 will be half that, so it will be "x/2".
Now let's calculate the total cost for each paver:
- Paver 1: Cost per stone is $1.49, and the quantity needed is 2x. So the total cost will be 1.49 * 2x = 2.98x.
- Paver 2: Cost per stone is $2.50, and the quantity needed is x. So the total cost will be 2.50 * x = 2.50x.
- Paver 3: Cost per stone is $0.75, and the quantity needed is x/2. So the total cost will be 0.75 * (x/2) = 0.375x.
Now let's compare the total costs:
- Paver 1: Total cost = 2.98x
- Paver 2: Total cost = 2.50x
- Paver 3: Total cost = 0.375x
To find the best buy, we need to identify the paver with the lowest total cost.
Comparing the total costs, it is evident that Paver 3 has the lowest total cost of 0.375x. Therefore, Paver 3 will be the best buy in terms of price.
The answer is $0.375.
Let's assign some variables:
Let the quantity needed for paver 2 be "x".
Then the quantity needed for paver 1 will be twice that, so it will be "2x".
And the quantity needed for paver 3 will be half that, so it will be "x/2".
Now let's calculate the total cost for each paver:
- Paver 1: Cost per stone is $1.49, and the quantity needed is 2x. So the total cost will be 1.49 * 2x = 2.98x.
- Paver 2: Cost per stone is $2.50, and the quantity needed is x. So the total cost will be 2.50 * x = 2.50x.
- Paver 3: Cost per stone is $0.75, and the quantity needed is x/2. So the total cost will be 0.75 * (x/2) = 0.375x.
Now let's compare the total costs:
- Paver 1: Total cost = 2.98x
- Paver 2: Total cost = 2.50x
- Paver 3: Total cost = 0.375x
To find the best buy, we need to identify the paver with the lowest total cost.
Comparing the total costs, it is evident that Paver 3 has the lowest total cost of 0.375x. Therefore, Paver 3 will be the best buy in terms of price.
The answer is $0.375.