Why is less force needed to pull a block at an angle compared to pushing it?

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SUMMARY

The discussion centers on the mechanics of pulling versus pushing a block at an angle on a level floor. It concludes that pulling a block at an angle requires less force than pushing it due to the effects of vertical force components on weight and friction. Specifically, when pulling, the vertical component reduces the normal force, thereby decreasing friction. Conversely, pushing increases the normal force, leading to greater friction. A force diagram is essential for visualizing these relationships and understanding the forces at play.

PREREQUISITES
  • Understanding of Newton's Laws of Motion
  • Basic knowledge of force diagrams
  • Familiarity with the concepts of friction and normal force
  • Ability to apply trigonometric functions in physics contexts
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  • Study the effects of angle on frictional force in physics
  • Learn how to construct and analyze force diagrams
  • Explore the relationship between normal force and applied force
  • Investigate the implications of Newton's 1st Law in real-world scenarios
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This discussion is beneficial for physics students, educators, and anyone interested in understanding the dynamics of forces acting on objects in motion, particularly in relation to friction and applied forces.

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Homework Statement


A block rests on a level floor. To move it at a constant velocity, why do you exert less force if you pull it at an angle above the horizontal than if you push it at the same angle below the horizontal?



Homework Equations





The Attempt at a Solution


I know that pushing at an angle below the horizontal is going to add to the weight (w) of the block. I've come up with these expressions:

1) Fpull = w*sin(θ)
2) Fpush = w/sin(θ)

Since w in 1) is going to be multiplied by a number less than 1 it's going to decrease the magnitude of F. And since w in 2) is going to be divided by a number less than 1 it's going to increase the magnitude of F.

Is this the best way to express this relationship? Thanks for any help.
 
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It's better to consider kinetic friction and the sum of vertical forces. The expressions you wrote down are incorrect. The applied force is independent of the weight. You need to draw a force diagram and examine the sums of forces.
 
If you apply a force F and it moves at constant velocity on a level floor, then some other force must be acting equal and opposite to that horizontal component of the applied force, per Newton's 1st Law. What is that other force?
 

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