The coefficient of kinetic friction between the60-kg crate and the ground is Hk crate starts from rest, and P = 225 N .(Figure 1) 0.3. The %3D %3D

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### Kinetic Friction and Motion Analysis

**Problem Statement:**
The coefficient of kinetic friction between the 60-kg crate and the ground is \(\mu_k = 0.3\). The crate starts from rest, and the applied force \(P = 225 \, \text{N}\). (See Figure 1)

**Figure 1:**
The figure depicts a crate on a flat surface with an applied force \(P\) at an angle of \(30^\circ\) with respect to the horizontal. The force is acting at an upward angle from right to left.

---

**Questions:**

**Part A:**
*Determine the velocity of the crate when \(t = 4 \, \text{s}\).*

*Express your answer to three significant figures and include the appropriate units.*

\[ v = \_\_\_\_ \, \text{Units} \]

*Submit* | *Previous Answers* | *Request Answer*

Your submission has returned an incorrect response. Attempts remaining: 3.

---

**Part B:**
*Determine the distance the crate travels when \(t = 4 \, \text{s}\).*

*Express your answer to three significant figures and include the appropriate units.*

\[ s = \_\_\_\_ \, \text{Units} \]

*Submit* | *Request Answer*

---

**Explanation of Diagram:**

- **Crate**: A rectangular box shown resting on a flat surface.
- **Applied Force \(P\)**: An arrow labeled \(P\) is shown originating from the top right corner of the crate and pointing upwards at an angle of \(30^\circ\) with respect to the horizontal surface.
- **Angle**: The \(30^\circ\) is visually indicated between the direction of \(P\) and the horizontal line.

This problem involves calculating the velocity and distance that a crate travels under the influence of an applied force, taking into account the effects of kinetic friction. The relevant formulas will apply principles from Newtonian mechanics, friction forces, and motion equations.
Transcribed Image Text:### Kinetic Friction and Motion Analysis **Problem Statement:** The coefficient of kinetic friction between the 60-kg crate and the ground is \(\mu_k = 0.3\). The crate starts from rest, and the applied force \(P = 225 \, \text{N}\). (See Figure 1) **Figure 1:** The figure depicts a crate on a flat surface with an applied force \(P\) at an angle of \(30^\circ\) with respect to the horizontal. The force is acting at an upward angle from right to left. --- **Questions:** **Part A:** *Determine the velocity of the crate when \(t = 4 \, \text{s}\).* *Express your answer to three significant figures and include the appropriate units.* \[ v = \_\_\_\_ \, \text{Units} \] *Submit* | *Previous Answers* | *Request Answer* Your submission has returned an incorrect response. Attempts remaining: 3. --- **Part B:** *Determine the distance the crate travels when \(t = 4 \, \text{s}\).* *Express your answer to three significant figures and include the appropriate units.* \[ s = \_\_\_\_ \, \text{Units} \] *Submit* | *Request Answer* --- **Explanation of Diagram:** - **Crate**: A rectangular box shown resting on a flat surface. - **Applied Force \(P\)**: An arrow labeled \(P\) is shown originating from the top right corner of the crate and pointing upwards at an angle of \(30^\circ\) with respect to the horizontal surface. - **Angle**: The \(30^\circ\) is visually indicated between the direction of \(P\) and the horizontal line. This problem involves calculating the velocity and distance that a crate travels under the influence of an applied force, taking into account the effects of kinetic friction. The relevant formulas will apply principles from Newtonian mechanics, friction forces, and motion equations.
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