How far do the dishes move during the 0.20s it takes to pull out the tablecloth? The coefficient of kinetic friction between the cloth and the dishes is μk = 0.12.
Well we assume it has mass \(m\) I suppose. Then the normal force will be \(mg\).
So \(\mu_kmg\) would be the force that acts on the dishes for the fifth of a second.
This is going to be constant acceleration.
Can we assume mass to be 1?
So we can integrate twice and get the formula: \(\Delta x =\frac 12at^2=\frac 12u_kmgt^2\)
I suppose you could, but I believe the end result is proportional to the mass. Lighter things will move less than heavier things because the friction is different.
wait, scratch that...
Since \(a=u_kg\) I suppose mass is irrelevant.
Should have said \(\Delta x =\frac 12at^2=\frac 12u_kgt^2\)
So just plug in your numbers.
but we aren't given acceleration? i think
gravitational acceleration... assume it is on Earth
for both a and g?
No, \(a=u_kg\)
i see
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