Solving Momentum Questions: Bird on a Swing

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In summary, the conversation revolves around finding the height of the base of a swing after a bird takes off from it. The key is to use conservation of momentum and the tangential velocity of the swing to calculate the height using the formula for potential energy. The original poster expresses difficulty in understanding physics due to the teacher's teaching style, but is grateful for the guidance provided.
  • #1
lvuittongirl22
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Hey Everyone! I don't quite understand how to figure this out...Any help would be greatly appreciated!
The bird perched on the swing has a mass of 52.0 g and the base of the swing has a mass of 153 g. The swing and the bird are originally at rest, and then the bird takes off horizontally at 2.00 m/s. How high does the base of the swing rise above the original level? Disregard friction.
Thanks! ~*~Jazzy~*~
 
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  • #2
Well, momentum is conserved, so find the velocity the swing will move back with.

That would be the tangential velocity of the swing's circular motion because it is attached to the string.

Now, figure out how you can use that tangential velocity to find out how high the swing would go if you treat it like a pendulum.
 
  • #3
how exactly do I use the tangential velocity to find the height?? Sorry if I sound like I'm dumb or something, but I don't really get physics too well...
 
  • #4
I really don't remember, I expected you to look it up. :) Let's see . . .

How about this. You know the kinetic energy. You know the mass. You know gravity. The potential energy at it's top hight will be mgh. Since there is no friction, all the kinetic energy will turn into potential energy. Set (1/2)mv^2 equal to mgh and solve for h.

Now there's nothing really left for you to do. :( I'm sure your happy though. ;)
 
  • #5
thanks - i just don't understand physics - if i would have known that i was going to have problems, i never would have taken it - my main problem is that my teacher doesn't teach - he just kinda presents the material, and i don't get it, so i have to try to teach myself, which is really hard when you have no inkling of what to do...but Thank you so much for helping direct me on the right path! You have no idea how much it means to me!
 

FAQ: Solving Momentum Questions: Bird on a Swing

How do you calculate the momentum of the bird on a swing?

The momentum of an object is calculated by multiplying its mass by its velocity. In this case, the mass of the bird can be measured in kilograms (kg) and its velocity can be measured in meters per second (m/s). Once these values are determined, the momentum can be calculated using the formula: momentum = mass x velocity.

What is the conservation of momentum?

The conservation of momentum is a fundamental law in physics which states that in a closed system, the total momentum before an event must be equal to the total momentum after the event. This means that the total momentum of all objects involved in an interaction remains constant, even if they collide and transfer momentum to each other.

How does the bird's momentum change as it swings back and forth?

As the bird swings back and forth on the swing, its momentum will change in direction but not in magnitude. This is because the bird's mass and velocity remain constant throughout its motion, and according to the law of conservation of momentum, the total momentum of the bird-swing system must remain constant.

What factors affect the momentum of the bird on the swing?

The momentum of the bird on the swing can be affected by its mass and velocity. The greater the bird's mass or velocity, the greater its momentum will be. Additionally, external forces such as friction or air resistance can also affect the bird's momentum and cause it to slow down or change direction.

How can understanding momentum help us solve problems in real-life situations?

Momentum is a crucial concept in understanding the behavior of moving objects in the real world. It can help us predict and explain the motion of objects in collisions, such as car accidents or sports collisions. It is also important in engineering and designing systems that involve moving objects, such as transportation vehicles or amusement park rides.

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