The mass center G of the 1370-kg rear-engine car is located as shown in the figure. Determine the normal force under each tire when the car is in equilibrium. State any assumptions. 1388 mm 975 mm-

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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**Educational Content: Determining Normal Forces on a Car**

**Problem Statement:**
The mass center \( G \) of the 1370-kg rear-engine car is located as shown in the figure. Determine the normal force under each tire when the car is in equilibrium. State any assumptions.

**Diagram Explanation:**
The image shows a side view of a car with the center of mass indicated by point \( G \). The distances from \( G \) to the front and rear tires are given as follows:
- Distance from \( G \) to the front tire: 1388 mm
- Distance from \( G \) to the rear tire: 975 mm

**Assumptions:**
1. The car is in static equilibrium, meaning the sum of forces and the sum of moments about any point are zero.
2. The weight of the car acts vertically downward through the mass center \( G \).
3. Normal forces are perpendicular to the ground at the points where the tires contact the road.

To solve the problem, apply principles of equilibrium to find the normal forces at each tire.
Transcribed Image Text:**Educational Content: Determining Normal Forces on a Car** **Problem Statement:** The mass center \( G \) of the 1370-kg rear-engine car is located as shown in the figure. Determine the normal force under each tire when the car is in equilibrium. State any assumptions. **Diagram Explanation:** The image shows a side view of a car with the center of mass indicated by point \( G \). The distances from \( G \) to the front and rear tires are given as follows: - Distance from \( G \) to the front tire: 1388 mm - Distance from \( G \) to the rear tire: 975 mm **Assumptions:** 1. The car is in static equilibrium, meaning the sum of forces and the sum of moments about any point are zero. 2. The weight of the car acts vertically downward through the mass center \( G \). 3. Normal forces are perpendicular to the ground at the points where the tires contact the road. To solve the problem, apply principles of equilibrium to find the normal forces at each tire.
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Given data:-

Mass of the rear engine car is 1370 kg

Car is in equilibrium

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