GROUP MEMBERS:_____________________________________________________________ PERIOD___________________________________DATE_______________________________ WHAT A DRAG PHYSICS LAB: FORCE OF FRICTION Introduction: We don’t often think about the force of friction until the moment we slip down a muddy hill during a hike or hit a patch of ice while driving. In both the mud and ice examples, the force of friction is reduced and it’s an obvious inconvenience to us. On the other hand, machines are lubricated (like a car’s engine) in order to reduce friction as friction is not an advantage. Concepts: Friction, Force Objectives: For this lab, you will investigate the concepts of friction. A simple determination of the coefficient of friction between surfaces is made through graphical analysis of force of friction vs. normal force. Materials: Smooth Tabletop or Counter Force of Friction Set (Ziplock bag) o (5) 100-gram masses o (1) Spring Scale o (2) Wood Blocks w/Eyebolts (one smooth and one w/sandpaper) Equations and Keywords: Normal Force: On a level surface, the normal force (Fn) is always equal and opposite to the weight (only on a level surface). Force of Static Friction: The force of static friction (fs) cancels out the applied force right up to and including when static friction reaches its maximum (fsmax). Force of Kinetic Friction: For applied forces greater than the maximum force of static friction, the block starts to slip and then the value for friction becomes kinetic friction (fk) and the wooden block is then under a net force, so it accelerates to the left or right (depending on the direction of the applied force). Coefficient of Friction (μ): The ratio of the force that maintains contact between an object and a surface and the frictional force that resists the motion of the object. Each surface combination has a unique COF. Low COF smooth surfaces less friction. High COF rough surfaces high friction. Equations o 1) Normal Force: Fn = m*g (recall that the vector arrow for normal force is positive, so we use 9.81m/s2 for gravity constant) o 2) Coefficient of kinetic friction: μk = fk 3) Coefficient of static friction: μs = fsmax_ Fn Fn GROUP MEMBERS:_____________________________________________________________ PERIOD___________________________________DATE_______________________________ Procedure: Part A: Frictional forces versus surface area (Practice reading static and kinetic forces by sliding the block several times BEFORE recording any actual trial data.) 1. Place wood block flat on a tabletop. 2. Attach a spring scale to the eyebolt. 3. Measure the static friction between the block and tabletop (max force just before the block slides). You should practice first before recording any data. Record the results in Data Table A on the Friction Blocks Worksheet. 4. Measure the sliding friction between the block and the tabletop (the force as the block slides across the counter at a constant speed). You should practice first before recording any data. Record the results in Data Table A. 5. Now, place the same wood block on its edge (thin side) and again attach a spring scale to the eyebolt. 6. Measure the static friction between the block on its edge and the tabletop. Record the results in Data Table A. 7. Measure the sliding friction between the block on its edge and the tabletop. Record the results in Data Table A. 8. Repeat the steps in Part A using the rough wooden block. RECORD ONLY THE MOST RELIABLE TRIALS (IN NEWTONS). Part B: Frictional forces versus Normal force 9. Obtain 5 masses at 100-grams each. 10. Place the smooth wood block on the tabletop and attach a spring scale to the eyebolt. 11. Measure the static and sliding friction between the wood block and tabletop. Record the results in Data Table B. 12. Place one 100-gram mass on the wood block. Enter the weight of the mass in Newtons in Data Table B. (Multiply the mass in grams by 0.00981 to obtain the weight in Newtons.) 13. Again, measure the static and sliding friction between the wood block and tabletop, with the additional mass. Record the results in Data Table B. 14. Repeat steps 12-13, increasing by 100-grams for each trial until you reach 500 total grams. GROUP MEMBERS:_____________________________________________________________ PERIOD___________________________________DATE_______________________________ FRICTION BLOCKS WORKSHEET Data Table A* Object Tested Block Surface Tested Surface Static Frictional Force (N) Sliding Frictional Force (N) EXAMPLE (if spring scale reads in grams) Flat Flat Edge Flat Edge Tabletop Tabletop Tabletop Tabletop Tabletop Ff = gramsspringscale * 0.00981 = _____N Ff = gramsspringscale * 0.00981 = _____N Smooth Block Smooth Block Rough Block Rough Block *Some spring scales read only in grams. If that is the case, see the example above in order to convert to the appropriate frictional force (Ff). Data Table B (Smooth Block) Normal Force (weight added to block): See Equation 1 Static Frictional Force (N) Sliding Frictional Force (N) Static Frictional Force (N) Sliding Frictional Force (N) 0 Newtons (initial) Fn = 100g * 0.00981 = 0.981N 200g 300g 400g 500g Data Table B (Rough Block) Normal Force (weight added to block): Fn = m*g 0 Newtons (initial) Fn = 100g * 0.00981 = 0.981N 200g 300g 400g 500g Post Lab Questions (answer on a separate sheet of paper) Part A: Frictional forces versus surface area 1. Does it take more force to start an object sliding over a surface or to keep it sliding at a constant speed? 2. How do the frictional forces between the flat and edge surfaces compare? What influence does the surface area have on the frictional force? Which two items determine the frictional force acting against motion? Part B: Frictional forces versus Normal Force 3. Using graph paper, draw a graph of static frictional force versus Normal force using the information in Data Table B. Draw a “best fit” line through the data points. (Include a color coded key to distinguish between smooth and rough blocks.) 4. Does the data produce a straight “best fit” line? If yes, what does the slope of each line represent? 5. On the same sheet of graph paper, draw a graph of the sliding frictional force versus Normal force using the information found in Data Table B. Draw another “best fit” line through this data. (Include a color coded key to distinguish between smooth and rough blocks.) 6. Does this data produce a straight “best fit” line? If yes, what does the slope of each line represent? 7. Determine the coefficients of static and sliding friction (i.e. slope*) between the wood blocks and the tabletop from the corresponding graphs. Wrap-up: 8. Organize lab equipment in the correct ziplock bag (check that your lab set numbers all match). Return lab equipment. 9. Turn-in completed lab, completed post lab questions, and graph to the basket. *Refer to equations 2 and 3 listed in the lab. GROUP MEMBERS:_____________________________________________________________ PERIOD___________________________________DATE_______________________________