How does static friction differ from kinetic friction?
How we went about investigating the big question: For this lab, we used a shoe to demonstrate the force of friction. We took the mass of the shoe using a force probe. We then placed the shoe on the table and hooked the force probe onto it. We added brass masses to the shoe, and we slid the shoe across the table. We then recorded the force of static and kinetic friction. The maximum force of the peak on the force probe was the static friction, and the mean of the straight line on our force probe was the kinetic friction. We then analyzed our data by graphing the weight of the shoe vs. the static fiction and the weight of the shoe vs. the kinetic friction. We created equations from the forces of kinetic and static friction.
Answer to the big question:
Static friction is present when both objects are stationary. It must be overcome to start an object's motion. Kinetic friction is present when one or more of the objects are in motion. Must be overcome to keep an object moving at constant velocity. In the force of friction, the electrons are on the surface and the force must overcome them. The friction increases for rougher surfaces. In this case, friction depended on the shoe's surface and the surface of the table. The coefficient of static friction is always greater than the coefficient of kinetic friction. Slope was the coefficient of friction, which we represented with "Mu."
The equations were: Ffs= "Mu"s Fn
Evidence to support conclusions: Slope was the coefficient of friction for our lab. Our data supports the fact that coefficient of static friction is always greater than the coefficient of kinetic friction. Our slope for static friction was .702, while our slope for kinetic friction was .647.
How I can used what I learned in a new situation: I can use the equations we found for the force of kinetic friction and the force of static friction in other situations. I can use it to find how much force it takes to get an object moving and to keep it moving. I can also use it to find the coefficient of friction, using normal force.
How this relates outside of class: A real life example would be a hockey player hitting the puck across the ice. The ice has less friction than asphalt would, but it still has so,e friction. at a certain point the puck will come to a stop due to this friction.