Please help Two friction and Power problems

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The discussion revolves around two physics problems involving friction and power calculations. For the first problem, the user seeks to determine the coefficient of friction on an incline after a block slides up, with feedback suggesting that the formula used is generally correct but could be clearer. In the second problem, regarding Superman stopping a car, it is noted that the question is flawed as it implies Superman expends power rather than absorbing it, and it should specify average power. The suggestion is made to simplify the approach by focusing on energy rather than forces for the second problem. Overall, clarification on the formulas and concepts is requested for both scenarios.
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I had gotten an answer that I'm very unsure of so I would like clarification and corrections if necessary. Thank you
1.) A block is sliding along a horizontal frictionless surface at 10.3 m/s. It then slides up an incline that has friction and is tilted at 18.0 degrees. Then it slides onto another horizontal frictionless surface that is 1.50 m above the lower one traveling at 9.13 m/s. What is the coefficient of friction on the ramp?

2.) Superman need to stop Lex Luther who is driving a 1.2x10^4 kg car at 150 km/hr. If he stops the car in 2.3s, how much power did Superman use to stop the car?

The Attempt at a Solution


1.)
KEi - ƩW = PEgf + KEf
1/2mv^2 - μmgcosθ = mghf + 1/2mv^2
μ = (ghf - 1/2vi^2 + 1/2vf^2)/-gcosθ(hf-hi)
that was the formula I finished with(even though it can be simplified)
I'm just wondering if this is right at all

2.)
P= W/Δt
W= Fd
F= m(vi/Δt)/Δt
d= VavΔt=1/2VfΔt
W= (m(vi/Δt)/Δt)1/2vfΔt
P= ((m(vi/Δt)1/2vfΔt)/Δt
That was my final formula for that. Again, I can simplify it but this would still give the "correct" answer.
Please help!
 
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1) Looks right, though your notation leaves something to be desired. You can make it more readable by clicking "go advanced" and using the superscript and subscript features.
In (2), it becomes so unreadable I've no idea whether it's right. The question is inaccurate in a couple of ways. First, technically, superman would not use power to stop the car so much as absorb power from the car. Energy expended is force x distance measured in the same direction. Here they're in opposite directions, so superman expends a negative amount of energy. Secondly, it should ask for average power. The power involved might vary over the interval.
Wrt to the procedure in (2), it would be simpler just to deal with energy rather than forces.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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