How Is Friction Calculated for a Scrambler Car That Stops After 10 Meters?

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To calculate the friction for a scrambler car that stops after traveling 10 meters, the initial velocity is 1.25 m/s, and it takes 7 seconds to stop. The work done by friction is equal to the change in mechanical energy, represented by the equation W_f = -Mgh, where M is the mass and h is the height. The friction force is derived from the equation f = Mgh/X, leading to a calculation of f = (2kg * 10m/s² * 1m) / 10m. The discussion raises confusion about the value of 1.97, which appears to be related to the friction force calculation. Understanding the relationship between the variables and the equations used is crucial for accurate results.
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we need to find the friction of our car after we launch it. it rolls to a stop at 10 meters.

http://home.comcast.net/~jay7042/physics.bmp

initial velocity after it laucnhed is 1.25 m/s
distance traveld 10m in 7s
we need to find the friction and efficiency of the car
 
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Use energies. The only non-preserving force that operates in the system is the friction, and its work is equal to the change of mechanical energy of the whole system:
W_f = \Delta E_m = (\Delta E_k) + (\Delta E_p)
-fX = (0 - 0) + (0 - mgh) = -Mgh
Where M is the mass of the weight, and X is the total distance the car travels (1m + 10m), assuming there is also friction in the acceleration area (the 1m inside the structure). If there is no friction in that segment, then X is just 10m.
 
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we are only going to calculate the 10m after it launched. i plugged my numbers into the bottom equation as best as i could and got -.023*10 = (-.178*9.8*1) = 1.97 now I am confused what 1.97 is
 
Where did you come up with 0.023N as the friction force? I thought that's what you were going to find.
-fX = -Mgh
Therefore:
f = \frac{Mgh}{x} = \frac{2kg10\frac{m}{s^2}1m}{10m}
 
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