Free Body Diagram: Ax & Ay Direction Matters?

This means that the orientation and direction of the forces on the bar do not matter as long as their magnitude and direction are correctly represented. In other words, when drawing a free body diagram for the fixed point where the wall and bar meet, there will be forces in both the x and y directions and a moment of force. The labeling of the x and y forces on the bar does not matter, as long as their magnitudes and directions are correctly represented. This is because solving for a negative value for Ax or Ay simply means that the positive motion is acting in the opposite direction. In summary, when drawing a free body diagram for a fixed point on a wall and bar, the orientation and direction of the forces do not matter as long as their
  • #1
unknown_2
29
0
hey, i just want a confirm if this is correct. imagine a built-in or a fixed bar in the side of a wall. when drawing a free body diagram for the point where the wall and the bar are fixed there should be forces in both x and y and a moment of force. if we label the x and y forces on the bar, does it matter on which direction we define it as?
Code:
ie

^  Ay                                                      
|                                                            
|                                                    
|                                                        
|----------->    Ax        


            OR


 | Ay
 |
 |
 |
\|/ <-----------  Ax
cuz, if you solve for Ax or Ay, even if it's -ve, it just means that positive motion is acting in the opposite direction...right?

any help would b appreciated.
cheers,
 
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  • #2
Physics is invariant under coordinate transforms, especially linear non accelerating coordinate transforms like this.
 
  • #3


Hi there,

Thank you for sharing your question and diagram. You are correct, the direction of Ax and Ay do not matter when drawing a free body diagram. What is important is labeling the forces with the correct direction and sign, which you have shown in your diagrams. As you mentioned, a negative value for Ax or Ay simply indicates that the force is acting in the opposite direction, but it does not affect the overall analysis of the system.

In addition to the forces, it is also important to include the moment of force in the free body diagram, as you have mentioned. This is because the bar is fixed to the wall, so there will be a moment acting on the point where they are connected.

I hope this helps and clarifies your understanding of free body diagrams. Keep up the good work in your studies as a scientist!
 

Related to Free Body Diagram: Ax & Ay Direction Matters?

1. What is a free body diagram?

A free body diagram is a visual representation of all the forces acting on an object. It is used to analyze the motion of an object and determine the net force acting on it.

2. Why does the direction of Ax and Ay matter in a free body diagram?

The direction of Ax and Ay, or the horizontal and vertical components of the net force, is important because it determines the overall direction and magnitude of the net force acting on the object. It also helps in accurately determining the motion of the object.

3. How do I determine the direction of Ax and Ay in a free body diagram?

The direction of Ax and Ay can be determined by breaking down all the forces acting on the object into horizontal and vertical components. The direction of Ax is along the x-axis and Ay is along the y-axis.

4. What happens if the direction of Ax and Ay is incorrect in a free body diagram?

If the direction of Ax and Ay is incorrect, it can lead to inaccurate calculations of the net force and the motion of the object. This can result in incorrect predictions about the behavior of the object.

5. Are there any real-life applications of free body diagrams?

Yes, free body diagrams are commonly used in various fields of science and engineering, such as physics, mechanics, and aerospace engineering. They are also used in everyday situations, such as analyzing the forces acting on a car or a person standing on a slope.

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