Accelerations without friction problem

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SUMMARY

The discussion focuses on solving the acceleration of blocks in a friction scenario. The initial calculation of acceleration without friction was determined to be 5.0 m/s² using the equations Fp - Tension = ma and T = ma. When kinetic friction is introduced, the recalculated acceleration drops to approximately 0.66 m/s², which raised concerns about the validity of the results. The correct approach involves factoring in the force of friction, leading to an acceleration of approximately 0.687 m/s².

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I seem to be having some problems solving this. First of all, I figured out what the acceleration of the blocks would be without friction. I'm not sure if this is correct or not but I found that a = 5.0 m/s/s. I did this by using
Fp - Tension = ma and,
T = ma.

Then I factored in kinetic friction and I am getting ~.66 m/s/s using the same two equations except subtracting u*m*g from the left of each equation. That's not correct, is it? Going from 5 to less than 1 seems wrong to me.. Anyone know what I'm doing wrong?
 
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You sould find the force of friction because that's what pulling the block back. When 2 block are connected with strings, the tension in the string between the boxes wouldn't matter anymore. ust assume it as if it's one big chunk of block wwith mass of 30 kg.

Then you find that Fp - Ff = ma

You should get something about 0.687 m/s2
 
Thank You

I have been working on that problem for hours! Thank you!

:smile:
 

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