Questions: Decide which of the two given prices is the better deal and explain why. You can buy shampoo in a 5 -ounce bottle for 2.69 or in a 15 -ounce bottle for 11.19. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The 15 -ounce bottle is the better deal because the cost per ounce is per ounce while the 5 -ounce bottle is per ounce. B. The 5 -ounce bottle is the better deal because the cost per ounce is per ounce while the 15 -ounce bottle is per ounce. (Round to the nearest cent as needed.)

Decide which of the two given prices is the better deal and explain why. You can buy shampoo in a 5 -ounce bottle for 2.69 or in a 15 -ounce bottle for 11.19.

Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The 15 -ounce bottle is the better deal because the cost per ounce is per ounce while the 5 -ounce bottle is per ounce. B. The 5 -ounce bottle is the better deal because the cost per ounce is per ounce while the 15 -ounce bottle is per ounce. (Round to the nearest cent as needed.)

Transcript text: Decide which of the two given prices is the better deal and explain why. You can buy shampoo in a 5 -ounce bottle for $\$ 2.69$ or in a 15 -ounce bottle for $\$ 11.19$. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The 15 -ounce bottle is the better deal because the cost per ounce is $\$$ $\square$ per ounce while the 5 -ounce bottle is $\$$ $\square$ per ounce. B. The 5 -ounce bottle is the better deal because the cost per ounce is $\$$ $\square$ per ounce while the 15 -ounce bottle is $\$$ $\square$ per ounce. (Round to the nearest cent as needed.) Clear all Check answer

Solution

Solution Steps

Step 1: Calculate cost per unit for option 1

To find the cost per unit for the first option, we use the formula: \[cost\_per\_unit\_1 = \frac{C_1}{V_1}\] Substituting the given values: \[cost\_per\_unit\_1 = \frac{2.69}{5} = 0.54\]

Step 2: Calculate cost per unit for option 2

To find the cost per unit for the second option, we use the formula: \[cost\_per\_unit\_2 = \frac{C_2}{V_2}\] Substituting the given values: \[cost\_per\_unit\_2 = \frac{11.19}{15} = 0.75\]