Help Again Please - Box sliding on a floor

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The discussion focuses on calculating the change in kinetic energy of a box sliding on a floor with a friction coefficient of 0.23 and a mass of 12 kg, subjected to four forces of 10 N each. The friction force is determined using the formula (mu)(normal force), resulting in a calculated friction force of approximately 27.048 N. The work done by friction over a distance of 4 meters is calculated as 108.942 J. The work done by the applied force at an angle is found to be 25.711 J, leading to a negative change in kinetic energy of -82.48 J. The conversation highlights confusion between two separate questions regarding friction and work done by forces.
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Help Again Please -- Box sliding on a floor

Homework Statement



If the friction coefficient between the box and the floor is .23, and the box has a mass of 12 kg, and the magnitude of all four forces is 10 N, what is the change in kinetic energy of the box after it has traveled a distance of 4 meters to the east?

Homework Equations


Friction force =(mu)(normal force)
w total= Kinetic final - Kinetic Initial
W total= force * distance
kinetic energy is 1/2mv^2


The Attempt at a Solution



The attempt was calculating the friction force, calculating the applied force, and then subtracting the friction force from the applied force.
 
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Show your work.
 
Friction force=(mu)(n). N=mg=(12)(9.8)=(117.6)(.23)=27.048
Work done by friction=(27.048)(4)=108.942

And I forgot this part of the question:
4 forces act on a crate on a friction less surface. Force 1 acts due east at 10 N, force 2 at at angle 50 degrees above the horizontal towards the east, force 3 due south, and force 4 due west. What is the work done by each force in increasing order?

So work done by applied force = 10cos(50)*4=25.711

So change in Kinetic Energy= Work of applied force - work of friction force which equals 25.711-108.942=-82.48
 
You seem to have conflated two questions. In the OP there is friction, in your second post there is none. The OP asked for change in KE of the box, while the second post asks for the work done by each force.
I don't understand your attempt at an answer. Where does the 4 come from? You would need to be multiplying a force by a distance; what distance?
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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