Respuesta :
If the sled is moving at a constant speed, that mean there needs to be an equal but opposite force countering the 50 N force. This opposite force is friction, and is equal to the weight times a factor:
F = n*W
Let n be the coefficient of friction.
Now you simply fill in the formula and you get:
50 N = n*300N or n = 50N / 300N = 1/6
So, the final answer is 1/6 or 0.1667
F = n*W
Let n be the coefficient of friction.
Now you simply fill in the formula and you get:
50 N = n*300N or n = 50N / 300N = 1/6
So, the final answer is 1/6 or 0.1667
The coefficient of friction between the sled and the floor is 0.167.
Given data:
The weight of Sled is, W = 300 N.
The magnitude of applied force is, F = 50 N.
For the constant speed motion, the applied force should overcome frictional force acting between the sled and the floor. Then,
Frictional force = Applied force
[tex]f = F\\\mu \times N = F[/tex]
Here, N is the normal reaction force, which is acting perpendicular on the sled, and numerically its value is equal to the weight. Then,
N = W
Solving as,
[tex]\mu \times N = F\\\mu \times W = F\\\mu \times 300 = 50\\\mu =0.167[/tex]
Thus, we can conclude that the coefficient of friction between the sled and the floor is 0.167.
Learn more about the coefficient of friction here:
https://brainly.com/question/12213966