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Use a two-dimensional model and the dimensions provided to calculate the perimeter and area of the vehicle. Round to the nearest tenth, if necessary.

Using a two-dimensional rectangular model of the vehicle, with a length of 14.8 feet and a height of 6.25 feet:

- **Perimeter**: 42.1 feet
- **Area**: 92.5 square feet

Would you like more details or have any questions?

Here are 5 related questions for further practice:
1. How would the perimeter change if the height was increased by 2 feet?
2. What is the area if the length is reduced by 10%?
3. How would you calculate the volume of the vehicle using these dimensions if it was a three-dimensional object?
4. If the perimeter increased by 10%, what would be the new length of the vehicle, assuming the height remains the same?
5. How would the area change if the vehicle's width was provided, and we considered a 3D model?

**Tip**: When solving geometry problems, visualizing the shape helps break down complex calculations into manageable parts.

Learn how to calculate the perimeter and area of a vehicle using a two-dimensional model with dimensions of 14.8 feet by 6.25 feet. This problem involves key geometry concepts, suitable for Grades 6-8 students, and includes step-by-step explanations for understanding perimeter and area calculations.

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