Can't figure it out.(Force of tension)

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The discussion revolves around a physics problem involving a sledge loaded with bricks being pulled at a constant speed by a rope inclined at 20 degrees. The key points include calculating the tension in the rope, the work done by the rope, and the mechanical energy lost due to friction. The user struggles to determine the correct tension value, initially calculating it to be 79.4N but expressing confusion over how this result was achieved. They attempt to analyze the forces acting on the sledge, including weight, tension, normal force, and friction, but feel frustrated with the problem-solving process. Overall, the user expresses a sense of defeat regarding their understanding of the concepts involved.
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A sledge loaded with bricks has a total mass of 18kg and is pulled at a constant speed by the rope.The rope is inclined at 20 degrees above the horizontal, and the sledge moves a distance of 20m on a horizontal surface.The coefficent of kinetic friction between the sledge and surface is .500.
(a)What is the tension of the rope?
(b)How much work is done by the rope on the sledge?
(c)What is the mechanical energy lost due to friction?
I keep getting the wrong answer for (a).
Havn't gotten to (b) and (c).
I tried to get the normal force of the sledge by this formula...
m(9.8)-(m(9.8sin20))
I just can't get anywhere with this problem.
My teacher can't teach right either.
 
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I will consider the sledge together with its bricks as a particle. There are 4 forces acting on this particle; its weight(mg), the rope tension(T), the normal force(N), the kinetic frictional force(F). Since the particle moves with constant speed, the sum of all forces along the incline is zero. so does the sum of all forces which are perpendicular to the incline. i will choose the positve x-axis along the incline pointing upward and the positve y-axis perpendicular to the incline pointing upward.
y component forces :
N+(-mgcos20)=0
x component forces :
T+(-mgsin20)+(-F)=0 with
F=\mu_{k}*N
 
the answer is 79.4N
I don't see how they got it.
 
I don't know neither.
 
lol
i give up on it,.
 
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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