Fnet=ma (kind of confusing question )

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The discussion revolves around a physics problem involving two blocks, where Block A is on top of Block B, and Block B is being pulled by a force on a frictionless surface. The user attempts to calculate the acceleration of Block B and the tension in the string connecting Block A to the wall, using the equation Fnet=ma. Confusion arises regarding the application of static friction, as the user is unsure if it should be included in their calculations. A response advises using free body diagrams for each block to accurately identify the forces and apply Newton's laws, highlighting that the approach taken may not be correct due to the constraints of Block A being attached to the wall. The thread emphasizes the importance of correctly analyzing the forces acting on both blocks to solve the problem effectively.
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Homework Statement


In the diagram below are two blocks. Block A sitting on top of block B has a mass mA = 10.0 kg and is attached to the wall by massless string. Block B, mass mB = 35.0 kg, is pulled by a force F = 75.0 N. The surface under block B is frictionless. The coefficients of friction for block A and B are μs = 0.34 and μk = 0.17.
(a) Determine the acceleration of block B.
(b) Determine the tension in the string.

Homework Equations


Fnet=ma
Ffriction-mg*coefficient friction

The Attempt at a Solution



For the first part i went
fnet=ma
Ft=(m1+m2)a+M*g*μk
75=45a+35*9.8*.17
a=41.68/45
a=.37 m/s^2

Not sure if i am doing this correct, the coefficient of static friction is confusing me, do i need it in this equation?

Part B
Fnet=ma
Ft=Ffriction+Ffstatic
Ft=.37*35*.17+35*.34*9.8
ft=118.82N (seems right not sure)

I am not fully confident in my work an answers can someone tell me if idid this correct, i have no answers unfortunately given to me. Please tell me if i went wrong somewhere or not thank you!
 
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Mass A will stay on top of mass B as long the acceleration less than the static friction + the tension of the spring.
Nothing is said about the spring.
 
The top block cannot accelerate in the direction of the applied force, with respect to the ground, because it is attached to the wall. So your approach is incorrect. You should use free body diagrams for each block and identify the forces acting on each , and apply all of Newton's laws.
 
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