Friction Between two surfaces

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Katy Morris                01/05/2007

A Level Physics Coursework

Friction Between two surfaces

In this coursework I hope to show that friction does exist between two surfaces and that there are two types of friction, static and sliding.  To show this I will have a tray filled with a mass and pull it with a Newton mass and measure the force needed to start the tray to move and then the force at which the tray travels at a constant speed.  I hope to find that the sliding friction is smaller that static friction.  Then I will go onto the coefficients of friction by having a block on a slope and measuring the height at which the book starts to slide.  Then from the data I can work out the angle-using trigonometry.

The theories of friction are:

         When a single force is applied to an object of mass m, it will cause acceleration. This is described by Newton's Second Law, using the relation F = m x a   with this equation, you can predict the acceleration given to the object by the applied force, or you can find the force if you know the acceleration.

I have decided that I am not going to find the acceleration and therefore cannot find the force F applied.

        There are two types of friction static and sliding.  Sliding friction is the frictional force, which exists between two adjacent surfaces, which are in relative motion, and is usually slightly less than the limiting frictional force between the surfaces.

Static friction is the force of friction present when there is no motion between the two surfaces in contact. 

        After looking up experiments to show that there are two types of friction in A-level physics - Roger Muncaster not only did I find and experiment but it show another factor the coefficient of limiting friction.  This could be worked out from my results.

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        The coefficient of limiting friction μ and the coefficient of sliding friction μ1 are:        

                μ = F / R         and        μ1 = F1 / R

Where F = limiting frictional forces

        F1 = Sliding frictional forces

        R = Normal reaction

                μ = F / R

Therefore        mg sin 0 = F and mg cos 0 = R

                μ = mg sin 0

                      mg cos 0

And                 μ = tan 0

The first thing I have to show is that there are two types of friction.  I must also show ...

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This is a good attempt at a report. However, the practical does not accomplish its aims and the report lacks structure. 1. The introduction is well researched and written. 2. The use of diagrams is good. 3. The tables are well presented. 4. There are lots of subheadings missing that would give the report structure. 5. The practical itself does not include independent and dependent variable. 6. There is no analysis of the results. *** (3 stars)