Three blocks with mass m1=1 kg, m2=2 kg, and m3=3 kg(no angular momentum or energy) are arranged in order on a frictionless horizontal track which is attached to a vertical circular track at the horizontal track's end. The first mass is struck so that it has speed v1. It collides with m2 elastically. Then m2 slides along and collides with m3 inelastically. The final mass enters the circular track of radius of 1 m and reaches an angle pi/3 How much energy is lost during this process?
Three blocks with mass m1=1 kg, m2=2 kg, and m3=3 kg(no angular momentum or energy) are arranged in order on a frictionless horizontal track which is attached to a vertical circular track at the horizontal track's end. The first mass is struck so that it has speed v1. It collides with m2 elastically. Then m2 slides along and collides with m3 inelastically. The final mass enters the circular track of radius of 1 m and reaches an angle pi/3 How much energy is lost during this process?
Three blocks with mass m1=1 kg, m2=2 kg, and m3=3 kg(no angular momentum or energy) are arranged in order on a frictionless horizontal track which is attached to a vertical circular track at the horizontal track's end. The first mass is struck so that it has speed v1. It collides with m2 elastically. Then m2 slides along and collides with m3 inelastically. The final mass enters the circular track of radius of 1 m and reaches an angle pi/3 How much energy is lost during this process?
Three blocks with mass m1=1 kg, m2=2 kg, and m3=3 kg(no angular momentum or energy) are arranged in order on a frictionless horizontal track which is attached to a vertical circular track at the horizontal track's end. The first mass is struck so that it has speed v1. It collides with m2 elastically. Then m2 slides along and collides with m3 inelastically. The final mass enters the circular track of radius of 1 m and reaches an angle pi/3
How much energy is lost during this process?
Transcribed Image Text:This image depicts a physics problem related to motion and energy involving three blocks and a spherical surface. Here is a detailed explanation of the diagram:
1. **Blocks and Their Masses**:
- There are three blocks labeled \( m_1 \), \( m_2 \), and \( m_2 \).
- The first block (on the left) has mass \( m_1 \).
- The second and third blocks (both on the right) have equal masses \( m_2 \).
2. **Initial Motion**:
- The block with mass \( m_1 \) is moving to the right with a velocity \( v \), as indicated by the arrow.
3. **Spherical Surface**:
- There is a partial spherical surface positioned to the right of the three blocks.
- The spherical surface has radius \( R \).
- The surface makes an angle \( \theta_0 \) with the horizontal ground.
In this setup, typically in physics problems, the mass \( m_1 \) might collide with \( m_2 \) blocks, and they might interact with the spherical surface, leading to questions involving kinetic energy, potential energy, or collision dynamics. The angle \( \theta_0 \) in the spherical surface suggests that motion along this surface will involve components of gravity.
This diagram could represent an exercise in understanding the principles of conservation of momentum, conservation of energy, or analyzing forces during motion along a curved path.
Definition Definition Product of the moment of inertia and angular velocity of the rotating body: (L) = Iω Angular momentum is a vector quantity, and it has both magnitude and direction. The magnitude of angular momentum is represented by the length of the vector, and the direction is the same as the direction of angular velocity.
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