Friction problem involving a block and pulley on a ramp....

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SUMMARY

The discussion focuses on calculating the minimum weight of block 'B' required to initiate the motion of block 'A' up an inclined plane. Block 'A' has a weight of 10 kN, and the angle of friction is set at 15°. Key equations include the resistive force of friction (Fr), the coefficient of friction (μ), and the normal force (N). The analysis emphasizes the need to correctly identify the forces acting on block 'A' and the role of friction in opposing motion.

PREREQUISITES
  • Understanding of static friction and its coefficient (μ)
  • Knowledge of forces acting on inclined planes
  • Familiarity with free body diagrams
  • Basic principles of Newton's laws of motion
NEXT STEPS
  • Study the calculation of forces on inclined planes using free body diagrams
  • Learn about the relationship between normal force and friction in static scenarios
  • Explore the concept of minimum force required to overcome static friction
  • Investigate the effects of different angles of incline on frictional forces
USEFUL FOR

This discussion is beneficial for physics students, engineering students, and anyone studying mechanics, particularly those focusing on friction and motion on inclined planes.

leojun
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Homework Statement


In the system, find minimum weight of the block 'B' to start the motion of the block 'A'
up the plane.weight of block 'A' 10 KN. The angle of friction for the block and the incline,between the pulley and the string may be assumed as 15° (assume pulley is locked)
upload_2016-6-1_20-2-52.png

Homework Equations


Fr is the resistive force of friction.
μ is the coefficient of friction for the two surfaces (Greek letter "mu")
N is the normal or perpendicular force pushing the two objects together.
μN is μ times N.
Friction_angle-300x210.png


The Attempt at a Solution


i don't know how to solve it:([/B]
 
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The problem requires the "minimum" condition, so your job is to make "A" move forwards. Try to analyse the forces on A. If the net force is not 0, then A will start to move.
 
Your diagram is not correct for this problem. Perhaps you copied it from a different one.
It seems to show friction acting both up and down the plane. I assume it intends to show friction up the plane balancing the component of gravity down the plane, so Ffriction=m g sin(θ). But that is not the situation in this thread.
Without friction, which way would the block move? So which way will the friction act?
 

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