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Name Section Date 3 LABORATORY 3 Force Table and Vector Addition of Forces PRE-LABORATORY ASSIGNMENT 1. Scalars are physical quantities that can be completely specified by their 2. A vector quantity is one that has both and 3. Classify each of the following physical quantities as a vector or a scalar: (a) Volume (b) Force (c) Density (d) Velocity (e) Acceleration Answer Questions 4-7 with reference to Figure 3-6 below. 4. If F, stands for a force vector of magnitude 30.0 N and F2 stands for a force vector of magnitude 40.0N acting in the directions shown in Figure 3-6, what are the magnitude and direction of the resultant obtained by the vector addition of these two vectors using the analytical method? Show your work. Magnitude N Direction (relative to x axis) = degrees 5. What is the equilibrant force that would be needed to compensate for the resultant force of the vectors F, and F, that you calculated in Question 4? Magnitude N Direction (relative to x axis) = _degrees F2 60° F1 Figure 3-6 Addition of two force vectors. 2013 Cengage Leaming. All Rights Reserved. May not be scanned, copied or duplicated, or posted to a publicly accessible website, in whole or in part. 37 Copyright 2012 Learning. All Rights Reserved. May not be copied, med, duplicated in tale e in part. Det sker rights, this party comieni naay be appressed in the clock andke pri lente los dered to any apprecedent at afect the overall caming experience. Con Learning nerve the rights reseddelante il punt ribes restricte Experiment 5 Picket Fence Free Fall We say an object is in free fall when the only force acting on it is the earth's gravitational force, No other forces can be acting; in particular, air resistance must be either absent or so small as to be ignored. When the object in free fall is near the surface of the earth, the gravitational force on it is nearly constant. As a result, an object in free fall accelerates downward at a constant rate. This acceleration is usually represented with the symbol g. Physics students measure the acceleration due to gravity using a wide variety of timing methods. In this experiment, you will have the advantage of using a very precise timer connected to the computer and a Photogate. The Photogate has a beam of infrared light that travels from one side to the other. It can detect whenever this beam is blocked. You will drop a piece of clear plastic with evenly spaced black bars on it, called a Picket Fence. As the Picket Fence passes through the Photogate, the computer will measure the time from the leading edge of one bar blocking the beam until the leading edge of the next bar blocks the beam. This timing continues as all eight bars pass through the Photogate. From these measured times, the program will calculate the velocities and accelerations for this motion and graphs will be plotted. Pickat fence . .:; Figure 1 OBJECTIVE • Measure the acceleration of a freely falling body (g) to better than 0.5% precision using a Picket Fence and a Photogate. Physics with Computers 5- I Experiment 5 MATERIALS Power Macintosh or Windows PC Universal Lab Interface Logger Pro Vernier Photogate Picket Fence clamp or ring stand to secure Photogate PRELIMINARY QUESTIONS 1. Inspect your Picket Fence. You will be dropping it through a Photogate to measure g. The distance, measured from one edge of a black band to the same edge of the next band, is 5.0 cm. What additional information will you need to determine the average speed of the Picket Fence as it moves through the Photogate? 2. If an object is moving with constant acceleration, what is the shape of its velocity vs. time graph? 3. Does the initial velocity of an object have anything to do with its acceleration? For example, compared to dropping an object, if you throw it downward would the acceleration be different after you released it? PROCEDURE 1. Fasten the Photogate rigidly to a ring stand so the arms extend horizontally, as shown in Figure 1. The entire length of the Picket Fence must be able to fall freely through the Photogate. To avoid damaging the Picket Fence, make sure it has a soft surface (such as a carpet) to land on. 2. Connect the Photogate to the DG 1 input on the ULI. 3. Prepare the computer for data collection by opening "Exp 05" from the Physics with Computers experiment files of Logger Pro. Two graphs will appear on the screen. The top graph displays distance vs. time, and the lower graph velocity vs. time. 4. Observe the reading in the status bar of Logger Pro at the bottom of the screen. Block the Photogate with your hand; note that the Photogate is shown as blocked. Remove your hand and the display should change to unblocked. 5. Click Sahne to prepare the Photogate. Hold the top of the Picket Fence and drop it through the Photogate, releasing it from your grasp completely before it enters the Photogate. Be careful when releasing the Picket Fence. It must not touch the sides of the Photogate as it falls and it needs to remain vertical. Click Step to end data collection. 6. Examine your graphs. The slope of a velocity vs. time graph is a measure of acceleration. If the velocity graph is approximately a straight line of constant slope, the acceleration is constant. If the acceleration of your Picket Fence appears constant, fit a straight line to your data. To do this, click on the velocity graph once to select it, then click 5 to fit the line Y = mer + b to the data. Record the slope in the data table. 7. To establish the reliability of your slope measurement, repeat Steps 5 and 6 five more times. Do not use drops in which the Picket Fence hits or misses the Photogate. Record the slope values in the data table. I-2 Physics with Computers DATA TABLE Picket Fence Free Fall Trial 1 2 3 4 5 6 Slope (mus?) 19.893.9.46819.2129270519.804 9.6718 Minimum Maximum Acceleration (m/s) Average Acceleration due to gravity. 9 H m/s2 Precision % ANALYSIS 1. From your six trials, determine the minimum, maximum, and average values for the acceleration of the Picket Fence. Record them in the data table. 2. Describe in words the shape of the distance vs. time graph for the free fall. 3. Describe in words the shape of the velocity vs. time graph. How is this related to the shape of the distance vs. time graph? 4. The average acceleration you determined represents a single best value, derived from all your measurements. The minimum and maximum values give an indication of how much the measurements can vary from trial to trial; that is, they indicate the precision of your measurement. One way of stating the precision is to take half of the difference between the minimum and maximum values and use the result as the uncertainty of the measurement. Express your final experimental result as the average value, £ the uncertainty. Round the uncertainty to just one digit and round the average value to the same decimal place. For example, if your minimum, average and maximum values are 9.12, 9.93, and 10.84 m/s?, express your result as g=9.9+0.9 m/s". Record your values in the data table 5. Express the uncertainty as a percentage of the acceleration. This is the precision of your experiment. Enter the value in your data table. Using the example numbers from the last step, the precision would be 0.9 *100% = 9% 9.9 6. Compare your measurement to the generally accepted value of g (from a textbook or other agrees with the accepted value. source). Does the accepted value fall within the range of your values? If so, your experiment 7. Inspect your velocity graph. How would the associated acceleration vs. time graph look? Sketch your prediction on paper. Now change the upper graph to acceleration vs. time. Do this by clicking on the y-axis label. Select Acceleration, then deselect Distance and click Ok Comment on any differences. You may want to rescale the graph so that the acceleration axis begins at zero. Physics with Computers 5-3 Experiments 8. Using the acceleration vs. time graph on the screen, click on to determine the average acceleration. How does this compare with the acceleration value for the same drop, determined from the slope of the velocity graph? EXTENSIONS 1. Use the distance vs. time graph and a parabolic fit to determine g. 2. Wandd
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