Answer :
To find the average price of the three textbooks Will bought, we need to follow these steps:
1. Add the prices of all the textbooks together:
- The cost of the first textbook is \[tex]$32. - The cost of the second textbook is \$[/tex]45.
- The cost of the third textbook is \[tex]$39. When we add these together, we get: \[ \$[/tex]32 + \[tex]$45 + \$[/tex]39 = \[tex]$116 \] 2. Calculate the average price by dividing the total cost by the number of textbooks: - There are 3 textbooks. So, we divide the total cost by the number of textbooks: \[ \frac{\$[/tex]116}{3} \approx \[tex]$38.67 \] Based on these calculations, the correct statement to calculate the average price of the books is: D. \[ (\$[/tex]32 + \[tex]$45 + \$[/tex]39) \div 3 \]
Therefore, the best answer is: D.
1. Add the prices of all the textbooks together:
- The cost of the first textbook is \[tex]$32. - The cost of the second textbook is \$[/tex]45.
- The cost of the third textbook is \[tex]$39. When we add these together, we get: \[ \$[/tex]32 + \[tex]$45 + \$[/tex]39 = \[tex]$116 \] 2. Calculate the average price by dividing the total cost by the number of textbooks: - There are 3 textbooks. So, we divide the total cost by the number of textbooks: \[ \frac{\$[/tex]116}{3} \approx \[tex]$38.67 \] Based on these calculations, the correct statement to calculate the average price of the books is: D. \[ (\$[/tex]32 + \[tex]$45 + \$[/tex]39) \div 3 \]
Therefore, the best answer is: D.
