Let's set up the equations based on the costs of ordering balloons from both companies.
For Balloon Express:
- Cost per balloon: $2
- Delivery fee: $10
- Total cost formula: \[ C_{Express} = 2x + 10 \] Where \(x\) is the number of balloons.
For Balloon Mania:
- Cost per balloon: $1.50
- Delivery fee: $20
- Total cost formula: \[ C_{Mania} = 1.5x + 20 \]
Since the O’Donnells plan to order 30 balloons (\(x = 30\)), we can substitute this value into the cost equations for both companies.
Calculating for Balloon Express: \[ C_{Express} = 2(30) + 10 = 60 + 10 = 70 \]
Calculating for Balloon Mania: \[ C_{Mania} = 1.5(30) + 20 = 45 + 20 = 65 \]
Comparing the total costs:
- Cost from Balloon Express: $70
- Cost from Balloon Mania: $65
Calculating the Savings: \[ \text{Savings} = C_{Express} - C_{Mania} = 70 - 65 = 5 \]
So, the O’Donnells should choose Balloon Mania, and they will save $5.
The correct response is: Balloon Mania; $5.