Part D: m OCK = .3 8m 35° 35° 10m Дх Theoretical: Released from rest, find Ax and impact speed.

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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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The goal is to find the impact speed and delta X.

The only information I am given is the image. 

All my prof is telling us is to draw a free body diagram of m and find acceleration from that. 

**Part D: Physics Problem Explanation**

The diagram illustrates a physics scenario involving a block sliding down an inclined plane and then projecting off a horizontal surface.

**Details of the Diagram:**

- A block of mass \( m \) starts from rest at the top of an inclined plane.
- The inclined plane makes an angle of \( 35^\circ \) with the horizontal.
- The length of the inclined plane is given as \( 8 \, \text{m} \).
- The coefficient of kinetic friction (\( \mu_k \)) between the block and the plane is \( 0.3 \).
- After descending the inclined plane, the block moves horizontally across a \( 10 \, \text{m} \) platform before projecting off into free space.

**Key Points to Analyze:**

1. **Theoretical Investigation:**
   - Determine the horizontal distance (\( \Delta x \)) traveled by the block after leaving the platform.
   - Calculate the impact speed at the moment it leaves the horizontal surface.

2. **Experimental Setup:**
   - Conduct the experiment using the initial parameters (mass, friction, angle, and distances).
   - Measure the actual values of \( \Delta x \) and impact speed.
   - Calculate the percentage error between theoretical predictions and experimental results.

This setup provides an opportunity to explore dynamics involving friction, projectile motion, and energy transition from potential to kinetic forms.
Transcribed Image Text:**Part D: Physics Problem Explanation** The diagram illustrates a physics scenario involving a block sliding down an inclined plane and then projecting off a horizontal surface. **Details of the Diagram:** - A block of mass \( m \) starts from rest at the top of an inclined plane. - The inclined plane makes an angle of \( 35^\circ \) with the horizontal. - The length of the inclined plane is given as \( 8 \, \text{m} \). - The coefficient of kinetic friction (\( \mu_k \)) between the block and the plane is \( 0.3 \). - After descending the inclined plane, the block moves horizontally across a \( 10 \, \text{m} \) platform before projecting off into free space. **Key Points to Analyze:** 1. **Theoretical Investigation:** - Determine the horizontal distance (\( \Delta x \)) traveled by the block after leaving the platform. - Calculate the impact speed at the moment it leaves the horizontal surface. 2. **Experimental Setup:** - Conduct the experiment using the initial parameters (mass, friction, angle, and distances). - Measure the actual values of \( \Delta x \) and impact speed. - Calculate the percentage error between theoretical predictions and experimental results. This setup provides an opportunity to explore dynamics involving friction, projectile motion, and energy transition from potential to kinetic forms.
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