Sure, let's break down this problem step-by-step.
### Step 1: Determine the price per roll when buying in sets of 8 rolls.
The price for 8 rolls is [tex]$4.80. To find the price per roll:
\[
\text{Price per roll} = \frac{4.80}{8} = 0.60 \, \text{dollars per roll}
\]
### Step 2: Calculate the total cost for 13 individual rolls.
Since we know the price per roll is $[/tex]0.60 from Step 1, the total cost for 13 rolls is:
[tex]\[
\text{Total cost for 13 individual rolls} = 13 \times 0.60 = 7.80 \, \text{dollars}
\][/tex]
### Step 3: Identify the cost of a baker's dozen.
A baker's dozen (which is 13 rolls) is given directly as [tex]$7.20 in the table.
### Step 4: Calculate the savings.
We need to find the difference between the cost of 13 individual rolls and the cost of a baker's dozen:
\[
\text{Savings} = \text{Total cost for 13 individual rolls} - \text{Cost of a baker's dozen}
\]
\[
\text{Savings} = 7.80 - 7.20 = 0.60 \, \text{dollars}
\]
Thus, by buying a baker's dozen instead of 13 individual rolls, you save $[/tex]0.60.
### Answer:
[tex]\[
\$0.60
\][/tex]
Therefore, the correct answer is $0.60.
