Moments -- Rods & weights welded together & hanging at an angle

In summary, two uniform rods of weight W and length L are welded together at an angle of 90 degrees to form a shape resembling the letter "L". The rods are hung in equilibrium from a fixed point A by a hinge, allowing them to swing in a vertical plane. To determine the angle that rod AB makes with the vertical, the moments about the hinge must be calculated. Additionally, the force diagram must be drawn accurately, taking into account the centre of mass of rod BC to ensure that the centre of mass of the entire system is directly below A.
  • #1
nazz
8
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2 uniform roods each or weight W and length L are welded together so that angel ABC is 90, the two rods are hanging in equilibrium from a fixed loin at A by a hinge which allows the rods to swing in a vertical plane. by taking the moments about the hinge find the angle that AB makes with the vertical.

Question is my force diagram correct or what are the forces involved besides weights ?

please have a look at my force diagram, attached image
 

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  • #2
Your diagram is drawn as though the centre of mass of rod BC is vertically below A. That will not be the case.
 
  • #3
so what is right force diagram ?
 
  • #4
nazz said:
so what is right force diagram ?
Rod AB has a centre of mass to the right of A. Where does the centre of mass of BC need to be for the centre of mass of ABC to be directly below A?
 
  • #5


Your force diagram appears to be correct. In addition to the weights, there are also forces acting on the rods due to the tension in the hinge and the normal force from the fixed point at A. These forces are necessary to maintain equilibrium and should be included in your calculations when finding the angle AB makes with the vertical. It is important to consider all forces acting on the system when analyzing moments and equilibrium.
 

FAQ: Moments -- Rods & weights welded together & hanging at an angle

1. What is a moment in physics?

A moment in physics refers to the turning effect of a force around a point. It is a measure of the ability of a force to rotate an object.

2. How are rods and weights welded together in moments?

Rods and weights are typically welded together at their ends to form a rigid structure. This allows for the transfer of forces and moments between the two components.

3. How does the angle at which the rods and weights are hanging affect the moment?

The angle at which the rods and weights are hanging affects the moment by changing the direction and magnitude of the force acting on the structure. This can result in a different turning effect and moment.

4. What factors can affect the stability of moments with rods and weights?

Several factors can affect the stability of moments with rods and weights, including the weight and length of the rods, the weight of the hanging weights, and the angle at which the rods and weights are hanging.

5. How can the moment be calculated for a structure with rods and weights?

To calculate the moment for a structure with rods and weights, you will need to know the weight and position of each component, as well as the angle at which they are hanging. The moment can then be calculated using the formula: moment = force x distance from the point of rotation.

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