Three objects AA, BB, and CC are moving as shown in the figure below (Figure 1). Assume that vAvAv_A = 12.0 m/sm/s, vBvBv_B = 9.6 m/sm/s, and vCvCv_C = 2.8 m/sm/s. a) Find the xx-component of the net momentum of the particles if we define the system to consist of BB and CC. Express your answer in kilogram meters per second. b) Find the xx-component of the net momentum of the particles if we define the system to consist of all three objects.
Three objects AA, BB, and CC are moving as shown in the figure below (Figure 1). Assume that vAvAv_A = 12.0 m/sm/s, vBvBv_B = 9.6 m/sm/s, and vCvCv_C = 2.8 m/sm/s. a) Find the xx-component of the net momentum of the particles if we define the system to consist of BB and CC. Express your answer in kilogram meters per second. b) Find the xx-component of the net momentum of the particles if we define the system to consist of all three objects.
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Three objects AA, BB, and CC are moving as shown in the figure below (Figure 1). Assume that vAvAv_A = 12.0 m/sm/s, vBvBv_B = 9.6 m/sm/s, and vCvCv_C = 2.8 m/sm/s.
a)
Find the xx-component of the net momentum of the particles if we define the system to consist of BB and CC.
Express your answer in kilogram meters per second.
b)
Find the xx-component of the net momentum of the particles if we define the system to consist of all three objects.
Express your answer in kilogram meters per second.
both answers are not zero, tried that its wrong.
![### Description of Motion in Physics
**Problem Statement:**
Three objects \( A \), \( B \), and \( C \) are moving as shown in Figure 1. Assume the following velocities:
- \( v_A = 12.0 \, \text{m/s} \)
- \( v_B = 9.6 \, \text{m/s} \)
- \( v_C = 2.8 \, \text{m/s} \)
**Diagram Explanation:**
The diagram shows three objects on a coordinate plane:
- **Object A**:
- Location: Positioned vertically along the y-axis.
- Mass: 5.0 kg
- Velocity Direction: Downward (along the negative y-direction).
- **Object B**:
- Location: Positioned in the first quadrant, moving at a 60-degree angle to the x-axis.
- Mass: 6.0 kg
- Velocity Direction: Upward at a 60-degree angle from the horizontal (x-axis).
- **Object C**:
- Location: Positioned along the x-axis.
- Mass: 10.0 kg
- Velocity Direction: To the right (along the positive x-direction).
### Key Points:
- **Coordinate System:** The diagram utilizes an x-y coordinate system to represent the positions and directions of motion for each object.
- **Motion Analysis:** Use the velocities in combination with the masses to analyze the dynamics, such as momentum or kinetic energy of the system.
- **Force Considerations:** The angles and directions indicate that external forces may be acting differently on each mass.
This setup can be used to explore the principles of kinematics and dynamics in physics, specifically involving linear and angular motion components.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa1a5a8d2-e179-490b-9db5-78d2d1aa03d0%2F33d4aeb1-e83d-40d0-b849-4260f0d98218%2Fx1bx9c.jpeg&w=3840&q=75)
Transcribed Image Text:### Description of Motion in Physics
**Problem Statement:**
Three objects \( A \), \( B \), and \( C \) are moving as shown in Figure 1. Assume the following velocities:
- \( v_A = 12.0 \, \text{m/s} \)
- \( v_B = 9.6 \, \text{m/s} \)
- \( v_C = 2.8 \, \text{m/s} \)
**Diagram Explanation:**
The diagram shows three objects on a coordinate plane:
- **Object A**:
- Location: Positioned vertically along the y-axis.
- Mass: 5.0 kg
- Velocity Direction: Downward (along the negative y-direction).
- **Object B**:
- Location: Positioned in the first quadrant, moving at a 60-degree angle to the x-axis.
- Mass: 6.0 kg
- Velocity Direction: Upward at a 60-degree angle from the horizontal (x-axis).
- **Object C**:
- Location: Positioned along the x-axis.
- Mass: 10.0 kg
- Velocity Direction: To the right (along the positive x-direction).
### Key Points:
- **Coordinate System:** The diagram utilizes an x-y coordinate system to represent the positions and directions of motion for each object.
- **Motion Analysis:** Use the velocities in combination with the masses to analyze the dynamics, such as momentum or kinetic energy of the system.
- **Force Considerations:** The angles and directions indicate that external forces may be acting differently on each mass.
This setup can be used to explore the principles of kinematics and dynamics in physics, specifically involving linear and angular motion components.
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