Horizontal Force - Friction Problem

In summary, the conversation discusses a physics problem involving a penguin and a sled on snow. The question is how to solve the problem and whether the friction of the sled and snow should be ignored. The expert advises that the friction cannot be ignored and explains that the force exerted on the sled and penguin is not entirely experienced by the penguin due to friction. The expert also compliments the penguin in the picture.
  • #1
tylenolman
1
0
http://img151.imageshack.us/img151/8411/physicsks7.jpg

http://www.glpics.com/cristianb/Pics/penguin%20physics.JPG

How would I go about solving this problem?
Do you just ignore the sled and snow friction?
Any help would be great.
 
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  • #2
You can't ignore the sled and snow friction. Please that note that the force you exert of the sled + penguin is not the force experience by the penguin, since part of the force is " filtered" off by friction between the snow and sled.

This should be enough to send you in the right direction :)

Off Topic : Cute Penguin you have BTW
 
  • #3


I would approach this problem by first identifying the known and unknown variables. From the given information, we know the mass of the penguin (m = 20 kg), the angle of the slope (θ = 30°), and the coefficient of kinetic friction (μk = 0.2). The unknown variable is the horizontal force (F) required to move the penguin at a constant velocity.

To solve for F, we can use Newton's second law which states that the net force (Fnet) acting on an object is equal to its mass (m) multiplied by its acceleration (a). In this case, the penguin is moving at a constant velocity, so its acceleration is 0. Therefore, Fnet = 0 and we can set up the following equation:

Fnet = F - μkmgcosθ = 0

Where g is the acceleration due to gravity (9.8 m/s^2).

Solving for F, we get:

F = μkmgcosθ = (0.2)(20 kg)(9.8 m/s^2)cos(30°) = 34.13 N

So the horizontal force required to move the penguin at a constant velocity is approximately 34.13 N.

To answer the second question, we cannot ignore the sled and snow friction as they are the forces acting against the horizontal force we calculated. Without considering these forces, we would not be able to accurately determine the required force to move the penguin. Therefore, it is important to take all relevant factors into account when solving a physics problem.

I hope this helps and provides a clear understanding of how to approach and solve this problem. If you have any further questions, please do not hesitate to ask.
 

Related to Horizontal Force - Friction Problem

1. What is horizontal force?

Horizontal force is a type of force that acts in a horizontal direction, parallel to the surface of an object. It can either push or pull an object along a horizontal plane.

2. What is friction?

Friction is the force that resists the motion of one surface over another. It is caused by the roughness of the surfaces in contact and can be affected by factors such as the force applied, the type of surfaces, and the presence of lubricants.

3. How does horizontal force affect friction?

Horizontal force can increase or decrease the amount of friction between two surfaces. When a force is applied to an object, it can increase the normal force between the surfaces, which in turn increases friction. On the other hand, if the force is in the opposite direction of motion, it can decrease the normal force and decrease friction.

4. What are some real-life examples of horizontal force - friction problems?

Some common examples include pushing a heavy object across the floor, riding a bike on a flat road, or sliding a book across a table. In each of these scenarios, horizontal force and friction are at play and can affect the motion of the object.

5. How can horizontal force - friction problems be solved?

To solve these types of problems, you must first identify the forces at play and their directions. Then, you can use equations such as Newton's laws of motion and the coefficient of friction to calculate the resulting motion of the object. It is also important to consider the surfaces and any external factors that may affect friction.

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