Part B - Finding the maximum allowable acceleration Suppose that the tires are capable of exerting a maximum friction force of 2550 lb. If the car is traveling at 70.5 ft/s and the curvature of the road is p=470 ft, what is the maximum tangential acceleration that the car can have without sliding? Express your answer to three significant figures and include the appropriate units. View Available Hint(s) amax Submit HA Value Units C Pos spoeng L

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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### Part B - Finding the Maximum Allowable Acceleration

Suppose that the tires are capable of exerting a maximum friction force of 2550 lb. If the car is traveling at 70.5 ft/s and the curvature of the road is ρ = 470 ft, what is the maximum tangential acceleration that the car can have without sliding?

**Express your answer to three significant figures and include the appropriate units.**

![View Available Hint(s)]()

#### Maximum Tangential Acceleration `a_max`
- **Value:** [Enter value]
- **Units:** [Enter units]

[Submit Button]
Transcribed Image Text:### Part B - Finding the Maximum Allowable Acceleration Suppose that the tires are capable of exerting a maximum friction force of 2550 lb. If the car is traveling at 70.5 ft/s and the curvature of the road is ρ = 470 ft, what is the maximum tangential acceleration that the car can have without sliding? **Express your answer to three significant figures and include the appropriate units.** ![View Available Hint(s)]() #### Maximum Tangential Acceleration `a_max` - **Value:** [Enter value] - **Units:** [Enter units] [Submit Button]
### Learning Goal:
A car of weight 4550 lb is traveling around a curve of constant curvature ρ (Figure 1).

### Figure Explanation:
**Figure 1** illustrates a section of a curved road. The curve is defined by its radius of curvature, labeled as \(ρ\). There is an arrow indicating the direction from the center of the curve outward to the car's position on the curve. The car is depicted as traveling along this curved path. The angle \(θ\) represents the position of the car on the curve relative to some reference direction. This figure is useful for understanding the forces acting on the car as it navigates the curve.
Transcribed Image Text:### Learning Goal: A car of weight 4550 lb is traveling around a curve of constant curvature ρ (Figure 1). ### Figure Explanation: **Figure 1** illustrates a section of a curved road. The curve is defined by its radius of curvature, labeled as \(ρ\). There is an arrow indicating the direction from the center of the curve outward to the car's position on the curve. The car is depicted as traveling along this curved path. The angle \(θ\) represents the position of the car on the curve relative to some reference direction. This figure is useful for understanding the forces acting on the car as it navigates the curve.
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