Newtons Laws applyied to pulleys

In summary, the conversation discusses a drawing of two blocks connected by a string and pulley, with one block hanging off the edge of a table and the other on the table with a weight of 416N and 215N respectively. The task is to find the acceleration and tension of the blocks, disregarding friction and assuming the pulley has no mass. The conversation also mentions the use of equations such as EF = ma, EFx, and EFy to solve the problem. There is a request for help with a free body diagram and the sum-of-forces = ma equation.
  • #1
Little1
1
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Homework Statement


There is a drawing with a block weight 416N on a table attached to a string that is running through a pulley at the end of the table. On the other end of the string a block that is hanging off the side of the table with a weight of 215N. Ignore all frictional effects and assume the pulley is massless. Find the acceleration of the 2 blocks and the tension of the cord.


Homework Equations


EF = ma
EFx = the sum of all the forces in the x direction
EFy= the sum of all the forces in the y direction


The Attempt at a Solution


I attempted to draw the free body diagram with all the forces labeled including the normal force, weight, and tension.
 
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  • #2
If you can show or describe your FBD for each mass, someone will help you write the sum-of-forces = ma equation for each diagram.
 
  • #3
From there, I applied Newton's Second Law (EF = ma) to both blocks separately, taking into account the direction of the forces and the acceleration. I also used Newton's Third Law (equal and opposite forces) to determine the tension in the string. Using the given weights of the blocks, I was able to solve for the acceleration of both blocks and the tension in the string. It is important to note that since the pulley is massless, it does not contribute to the overall forces in the system. Therefore, the acceleration and tension are solely determined by the weights of the blocks and the direction of the string.
 

FAQ: Newtons Laws applyied to pulleys

How do Newton's Laws apply to pulleys?

The three laws of motion, also known as Newton's Laws, apply to pulleys in the same way as they do to any other object in motion. Pulleys experience forces and motion according to these laws, providing a way to transfer and change forces for the purpose of lifting or moving objects.

What is the first law of motion as it relates to pulleys?

The first law of motion states that an object at rest will stay at rest and an object in motion will stay in motion unless acted upon by an external force. In the case of pulleys, this means that if there are no forces acting on the system, the pulley will remain in its current state, whether that is at rest or in motion.

How does the second law of motion apply to pulleys?

The second law of motion states that the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass. In pulleys, this means that the more force applied to the system, the greater the acceleration will be, and the heavier the load being lifted, the slower the acceleration will be.

What is the third law of motion and how does it apply to pulleys?

The third law of motion states that for every action, there is an equal and opposite reaction. In pulleys, this means that when one end of the rope is pulled down to lift an object, the other end of the rope experiences an equal force in the opposite direction. This allows for the transfer of forces and the lifting of objects.

Can you provide an example of Newton's Laws applied to pulleys?

Sure! Imagine you are using a pulley system to lift a heavy crate. The first law of motion comes into play when the crate is at rest and the pulley system is stationary. The second law of motion is demonstrated as you pull down on one end of the rope, causing the crate to accelerate upward. And the third law of motion is illustrated as the other end of the rope experiences an equal and opposite force as you pull down, allowing for the lifting of the crate.

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