Please asap **Mechanism Analysis for Static Equilibrium****Description:**The image depicts a mechanical system aimed at maintaining static equilibrium. The system components and forces are labeled as follows:1. **Mechanism Setup:** The mechanism consists of a linkage assembly defined by key points and segments: - Point $ O_2 $ is a fixed pivot. - Point $ A $ moves in a circular path around $ O_2 $, forming the link $ O_2A $. - The linkage consists of $ O_2A $, $ AB $, and additional points like $ E $.2. **Link and Force Details:** - $ O_2A $ has a length of 100 mm. - $ AB $ has a length of 250 mm. - $ AE $ has a length of 50 mm. - The input angle at $ A $ is given as 40 degrees. - External force $ F_E $ acting at point $ A $ is 6000 N. - Reaction force $ F_B $ at point $ B $ is 2000 N directed horizontally towards the right.3. **Angles and Labels:** - The direction of the applied force $ F_E $ makes an angle of 140 degrees with the horizontal. - The system is divided into numbered segments and elements (1, 2, 3, 4) for clarity in analysis.**Task:**To maintain the mechanism in static equilibrium, determine the required input torque, denoted as $ T_2 $.**Analysis Approach:**1. **Force Diagram:** - Analyze the forces and moments acting on the system segments. - Calculate the components of forces and their respective moments about the pivots and points of interest.2. **Torque Calculation:** - Apply the principle of moments to find the required torque $ T_2 $, ensuring that the sum of moments around any pivot point is zero for static equilibrium. - Consider distances and angles given to resolve the forces into their effective lever arms.3. **Equilibrium Conditions:** - For horizontal and vertical forces: $\sum F_x = 0$ and $\sum F_y = 0$. - For moments: $\sum M = 0$.**Application:**Such a static equilibrium analysis is crucial in designing mechanical systems,

Based on the system it is asked to find the torque T2

Answered: T₂ = ? A E FE= 6000N 140° 0 FB=2000 N…

T₂ = ? A E FE= 6000N 140° 0 FB=2000 N O₂A= 100 mm, AB= 250 mm, AE=50 mm, input angle is 40⁰. To keep the mechanism in static equilibrium find required input torque.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Clutches, Brakes, Couplings, and Flywheels

The clutch is described as a machine element used to connect or disconnect two shafts together to transmit torque or power. The clutch works on the principles of friction. The clutch is commonly used in automobiles to transfer power from the driving shaft to the driven shaft.

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Please asap

**Mechanism Analysis for Static Equilibrium**

**Description:**

The image depicts a mechanical system aimed at maintaining static equilibrium. The system components and forces are labeled as follows:

1. **Mechanism Setup:** The mechanism consists of a linkage assembly defined by key points and segments:
- Point $ O_2 $ is a fixed pivot.
- Point $ A $ moves in a circular path around $ O_2 $, forming the link $ O_2A $.
- The linkage consists of $ O_2A $, $ AB $, and additional points like $ E $.

2. **Link and Force Details:**
- $ O_2A $ has a length of 100 mm.
- $ AB $ has a length of 250 mm.
- $ AE $ has a length of 50 mm.
- The input angle at $ A $ is given as 40 degrees.
- External force $ F_E $ acting at point $ A $ is 6000 N.
- Reaction force $ F_B $ at point $ B $ is 2000 N directed horizontally towards the right.

3. **Angles and Labels:**
- The direction of the applied force $ F_E $ makes an angle of 140 degrees with the horizontal.
- The system is divided into numbered segments and elements (1, 2, 3, 4) for clarity in analysis.

**Task:**
To maintain the mechanism in static equilibrium, determine the required input torque, denoted as $ T_2 $.

**Analysis Approach:**
1. **Force Diagram:**
- Analyze the forces and moments acting on the system segments.
- Calculate the components of forces and their respective moments about the pivots and points of interest.

2. **Torque Calculation:**
- Apply the principle of moments to find the required torque $ T_2 $, ensuring that the sum of moments around any pivot point is zero for static equilibrium.
- Consider distances and angles given to resolve the forces into their effective lever arms.

3. **Equilibrium Conditions:**
- For horizontal and vertical forces: $\sum F_x = 0$ and $\sum F_y = 0$.
- For moments: $\sum M = 0$.

**Application:**
Such a static equilibrium analysis is crucial in designing mechanical systems,

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