Forces in Equilibrium - Torque

In summary, to find the force exerted by each stepladder on the plank, you need to first calculate the downward force and torque exerted by the painter and the plank. Then, using the fact that the system is in equilibrium, you can set up equations to solve for the forces exerted by the stepladders.
  • #1
Equilibrium
82
0
A painter weighing 875N stands on a plank 3.0m long, which is supported
at each end by a stepladder. The plank weighs 223N. If the man stands 1.0m from one end of the plank, what force is exerted by each stepladder?
ANSWER: 694.8N ; 403.2N -> (ans provided by my hand-outs)
Q
1. how to solve?
2. does dis have a pivot point pls help...
Thank you very much 4 helping...
 
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  • #2
1. What have you done so far, or at least what do you think you should do?

2. Since it is in equilibrium, and NOT rotating, you have the luxury of assigning any point as the pivot point. Choose one of the support points as the pivot.

PS. Cld u pls use fll wrds? Ths iz not txt mssgng.
 
  • #3
oh sorry


so how about the weight of the plank & the painter...
what forces act on it...

thx
 
  • #4
weight of the plank IS one of the forces acting on the system.
weight of the painter is another.
are there any more?

If you imagine this thing starting to rotate, where would it rotate around?
What are the torques (around that axis) of the Forces you've listed?
 
  • #5
lightgrav said:
weight of the plank IS one of the forces acting on the system.
weight of the painter is another.
are there any more?

If you imagine this thing starting to rotate, where would it rotate around?
What are the torques (around that axis) of the Forces you've listed?

my problem is the two stepladders... how can i find its forces..
pls give me a hint/formula to use...
is there any torque acting?
 
Last edited:
  • #6
There are individual torques but they add up to equal 0, since there is no net rotation. This is an important part of the question.
 
  • #7
So is this an equilibrium problem?
1. a painter weighing 875N who is 1m from the end of the plank
2. plank 3.0m which has a weight of 223N
3. the 2 Ladders which are supporting the plank...

i can't think of a way or a formula to solve this problem.
can you help me step by step...plss
 
  • #8
1. a painter weighing 875N who is 1m from the end of the plank
Right, figure out how much downward force he applies, and how much torque he applies about one of the ends of the plank.

2. plank 3.0m which has a weight of 223N
Think about how much downward force the plank applies and how much torque it applies about the same end of the plank as 1.

3. the 2 Ladders which are supporting the plank...
You don't need to worry about these. Just notice that because of these two step ladders, the net force on the man-plank system is zero, and also the net torque on the man-plank system is zero..
 

1. What is torque?

Torque is a measure of the force that can cause an object to rotate around an axis. It is calculated by multiplying the force applied to an object by the distance from the axis to the point of force application.

2. How do you calculate torque?

To calculate torque, you need to know the magnitude of the force applied to an object and the distance from the axis to the point of force application. The formula for torque is T = F x d, where T is torque, F is force, and d is distance.

3. What is the difference between clockwise and counterclockwise torque?

Clockwise torque is a rotational force that causes an object to rotate in a clockwise direction, while counterclockwise torque causes an object to rotate in a counterclockwise direction. The direction of torque depends on the direction of the applied force relative to the axis of rotation.

4. How does torque relate to equilibrium?

In an equilibrium state, the net torque acting on an object is equal to zero. This means that the clockwise and counterclockwise torques are balanced and the object will remain stationary or maintain a constant rotational speed.

5. What are some real-life examples of torque?

Some real-life examples of torque include using a wrench to tighten a bolt, opening a door with a doorknob, and riding a bicycle. In all of these examples, torque is applied to an object to cause it to rotate around an axis.

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