A compressed spring is released from rest on a frictionless surface, how does the kinetic energy K of the block and potential energy Usp of the spring change?     K increases and Usp increases     K stays the same and Usp stays the same     K decreases and Usp decreases     K decreases and Usp increases     K increases and Usp decreases

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Chapter1: Units, Trigonometry. And Vectors
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A compressed spring is released from rest on a frictionless surface, how does the kinetic energy K of the block and potential energy Usp of the spring change?

 

 

K increases and Usp increases

   

K stays the same and Usp stays the same

   

K decreases and Usp decreases

   

K decreases and Usp increases

   

K increases and Usp decreases

The image depicts a physics scenario involving a block attached to a spring on a frictionless surface. The setup is intended to demonstrate concepts of force, motion, and oscillation. 

**Description:**

- **Block**: A yellow block is placed on a horizontal surface.
- **Spring**: The block is connected to a spring on the left side, anchored at a fixed point.
- **Force (\( \mathbf{F} \))**: An arrow labeled \( \mathbf{F} \) is applied to the block, indicating an external force acting in the horizontal direction to the right.
- **Axes**: There is a coordinate system with an origin (\( O \)) at the equilibrium position of the block.
    - **Horizontal Axis (x-axis)**: Represents displacement from the equilibrium position.
    - **Vertical Axis (y-axis)**: Not explicitly utilized, but completes the Cartesian plane.

**Explanation:**

When the force \( \mathbf{F} \) is applied, the block is displaced from its equilibrium position, causing compression in the spring. The system illustrates the dynamic interaction between force, displacement, and spring tension according to Hooke's Law and Newton's Second Law of Motion.
Transcribed Image Text:The image depicts a physics scenario involving a block attached to a spring on a frictionless surface. The setup is intended to demonstrate concepts of force, motion, and oscillation. **Description:** - **Block**: A yellow block is placed on a horizontal surface. - **Spring**: The block is connected to a spring on the left side, anchored at a fixed point. - **Force (\( \mathbf{F} \))**: An arrow labeled \( \mathbf{F} \) is applied to the block, indicating an external force acting in the horizontal direction to the right. - **Axes**: There is a coordinate system with an origin (\( O \)) at the equilibrium position of the block. - **Horizontal Axis (x-axis)**: Represents displacement from the equilibrium position. - **Vertical Axis (y-axis)**: Not explicitly utilized, but completes the Cartesian plane. **Explanation:** When the force \( \mathbf{F} \) is applied, the block is displaced from its equilibrium position, causing compression in the spring. The system illustrates the dynamic interaction between force, displacement, and spring tension according to Hooke's Law and Newton's Second Law of Motion.
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