In the figure, a 3.9 kg block slides along a track from one level to a higher level after passing through an intermediate valley. The track is frictionless until the block reaches the higher level. There a frictional force stops the block in a distance d. The block's initial speed is vo = 6.0 m/s, the height difference is h = 1.1 m, and Hk = 0.560. Find d. µ = 0- Number i Units

Principles of Physics: A Calculus-Based Text
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Chapter6: Energy Of A System
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In the figure, a 3.9 kg block slides along a track from one level to a higher level after passing through an intermediate valley. The track is frictionless until the block reaches the higher level. There, a frictional force stops the block in a distance \(d\). The block's initial speed is \(v_0 = 6.0 \, \text{m/s}\), the height difference is \(h = 1.1 \, \text{m}\), and \(\mu_k = 0.560\). Find \(d\).

**Diagram Description:**

The diagram shows a block on the left side with an initial velocity \(v_0\) indicated by an arrow. The block moves along a frictionless curved track that rises up to a higher horizontal level. At the higher level, a frictional force (\(\mu_k\)) acts over a distance \(d\) until the block comes to a stop. The height difference between the initial and higher level is \(h\).

**Input Fields:**

- Number: [Input Box]
- Units: [Dropdown Box]
Transcribed Image Text:In the figure, a 3.9 kg block slides along a track from one level to a higher level after passing through an intermediate valley. The track is frictionless until the block reaches the higher level. There, a frictional force stops the block in a distance \(d\). The block's initial speed is \(v_0 = 6.0 \, \text{m/s}\), the height difference is \(h = 1.1 \, \text{m}\), and \(\mu_k = 0.560\). Find \(d\). **Diagram Description:** The diagram shows a block on the left side with an initial velocity \(v_0\) indicated by an arrow. The block moves along a frictionless curved track that rises up to a higher horizontal level. At the higher level, a frictional force (\(\mu_k\)) acts over a distance \(d\) until the block comes to a stop. The height difference between the initial and higher level is \(h\). **Input Fields:** - Number: [Input Box] - Units: [Dropdown Box]
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