**Free Body Diagram and Problem Explanation**1. **Free Body Diagram for Part 1** The diagram displays a box on which several forces act. These forces are represented by arrows: - **N (Normal Force):** Acts upward at 90°. - **fₛₜₐₜ (Static Frictional Force):** Acts leftward at 180°. - **F (Applied Force):** Acts rightward at 0°. - **mg (Gravitational Force):** Acts downward at 270°. **Instructions:** - Drag and drop the heads and tails of the vectors to construct the free-body diagram. - Note: The applied force is directed to the right. The angles may be within ±15°, and the magnitudes are not considered.2. **Problem Statement** You have a 120-kg wooden crate resting on a wood floor. Use static friction coefficient \(\mu_s = 0.5\) and kinetic friction coefficient \(\mu_k = 0.3\). Assume all quantities are correct to 3 significant figures. **(b) Maximum Force Calculation** What is the maximum force you can exert horizontally on the crate without moving it? - **Input:** - Maximum force (\(F_{\text{max}}\)) in N (Newtons) **(c) Acceleration Calculation** If you continue to exert this force once the crate starts to slip, what will its acceleration then be? - **Input:** - Acceleration \(a = 1.96 \, \text{m/s}^2\) (already calculated, shown as an example).

Answered: Image /qna-images/answer/e1538648-9a41-4cc5-995d-b1817b7509f4.jpg

Your free body diagram for Part 1 should have looked it this. F max Drag and drop the heads and tails of the vectors to construct the free-body diagram. Note: the applied force is directed to the right. Note: the angles may be within +15°, and the magnitudes are not considered. = Suppose you have a 120-kg wooden crate resting on a wood floor. Use µ§ = 0.5 and . Assume all quantities are correct to 3 significant figures. a = 1.96 ffrie; 180° N N; 90° a (b) What is the maximum force you can exert horizontally on the crate without moving it? Enter to 3 significant figures m/s² mg; 270° F:0° HK = 0.3 (c) If you continue to exert this force once the crate starts to slip, what will its acceleration then be? Enter to 3 significant figures

Your free body diagram for Part 1 should have looked it this. F max Drag and drop the heads and tails of the vectors to construct the free-body diagram. Note: the applied force is directed to the right. Note: the angles may be within +15°, and the magnitudes are not considered. = Suppose you have a 120-kg wooden crate resting on a wood floor. Use µ§ = 0.5 and . Assume all quantities are correct to 3 significant figures. a = 1.96 ffrie; 180° N N; 90° a (b) What is the maximum force you can exert horizontally on the crate without moving it? Enter to 3 significant figures m/s² mg; 270° F:0° HK = 0.3 (c) If you continue to exert this force once the crate starts to slip, what will its acceleration then be? Enter to 3 significant figures

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

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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Concept explainers

Newton’s Third Law of Motion

The horse pulls the cart and the cart pulls the horse in response as per Newton third law. So the big question is, “Don’t the two forces cancel each other? How does the cart accelerate?”

Question

**Free Body Diagram and Problem Explanation**

1. **Free Body Diagram for Part 1**

The diagram displays a box on which several forces act. These forces are represented by arrows:
- **N (Normal Force):** Acts upward at 90°.
- **fₛₜₐₜ (Static Frictional Force):** Acts leftward at 180°.
- **F (Applied Force):** Acts rightward at 0°.
- **mg (Gravitational Force):** Acts downward at 270°.

**Instructions:**
- Drag and drop the heads and tails of the vectors to construct the free-body diagram.
- Note: The applied force is directed to the right. The angles may be within ±15°, and the magnitudes are not considered.

2. **Problem Statement**

You have a 120-kg wooden crate resting on a wood floor. Use static friction coefficient \(\mu_s = 0.5\) and kinetic friction coefficient \(\mu_k = 0.3\). Assume all quantities are correct to 3 significant figures.

**(b) Maximum Force Calculation**

What is the maximum force you can exert horizontally on the crate without moving it?

- **Input:**
- Maximum force (\(F_{\text{max}}\)) in N (Newtons)

**(c) Acceleration Calculation**

If you continue to exert this force once the crate starts to slip, what will its acceleration then be?

- **Input:**
- Acceleration \(a = 1.96 \, \text{m/s}^2\) (already calculated, shown as an example).

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Step 1: Given Free body diagram:

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Step 2: Calculate max. horizontal force that you can applied without moving it for part(b)

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Step 3: Calculate acceleration for the case of part (c)

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