Max 'd' for Blocks A & B: 0.5 Friction Coefficient

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Homework Help Overview

The problem involves two blocks, A and B, with specified masses and a spring, focusing on the maximum compression distance 'd' of the spring while ensuring that block A remains in contact with a wall. The context includes concepts of friction and energy principles.

Discussion Character

  • Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants are attempting to clarify the setup of the problem, particularly the positions of the blocks and the wall. Questions have been raised about the interpretation of the contact conditions between the blocks and the wall.

Discussion Status

The discussion is ongoing, with participants seeking to clarify the problem's conditions and the relationships between the blocks and the wall. Some guidance has been offered to encourage sharing attempts and identifying specific points of confusion.

Contextual Notes

There is some confusion regarding the terminology used in the problem statement, particularly about which block is in contact with the wall and the implications of that contact on the spring's compression.

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Homework Statement



A block A has mass =2kg and is attached to a spring of spring constant=40N/m .Another block of mass 4kg is pressed against A so that the spring is compresses by a distance 'd' .Then find the maximum value of 'd' for which on release of the B does not lose contact from the wall {friction coefficienT between the floor and the block=0.5].The block A is kept adjacent to the wall.




Homework Equations



Work-kinetic energy theorem

The Attempt at a Solution

 
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Hi antiparticle! :smile:

I don't get it :redface: … if A is against the wall, where are the spring and B? :confused:
 
On the left side of block A there is a wall on the right side of A there is a spring attached to A and the other end of the spring is attached to B.Now B is pushed against the wall so that the spring compresses.
I think now it is more clear.
 
Just one thing still confusing me …

"Then find the maximum value of 'd' for which on release of the B does not lose contact from the wall "

… but B isn't in contact with the wall. :confused:
 
I meant that A should not leave contact with the wall.

Sorry for my english.
 
ah, that all makes sense now.

ok, show us what you've tried, and where you're stuck, and then we'll know how to help! :smile:
 

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