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Please answer ALL of the following questions 22 in total. Thank you in advanced Open the Virtual Electrostatics Lab on the website. pith ball ma
Please answer ALL of the following questions 22 in total. Thank you in advanced
Open the Virtual Electrostatics Lab on the website. pith ball ma = 0.050 grams charge it = 96 E charge on each lull = 4.413e9 C , InfO BOX PW! BID / f Ghanaian Red A Gmunding Rod High . ' Voltage Hmmmmm'lmmmlmm #959093\" DC Power cm 1 1 TWINE! SL1 | _ Use 'SPACE' and 'CTRL' k to pp Y Protraclnr Scaling \\3, Do U 011' 5-\"! plum\" 6285's Figure 1 In this lab you'll observe a typical large-scale manifestation of the forces between electrically charged objects. We'll pit the force of gravity against the electrostatic force to determine the amount of charge on each of a pair of small identical spheres pith balls. The operation of the Virtual Electrostatics Lab is very simple. A certain amount of charge is acquired by a charging rod when this rod is rubbed against the charging cat which has volunteered to take part in this experiment. Part of this excess charge is passed on to two initially neutral conducting pith balls which then share it equally. The pith balls are immediately forced apart by the Coulomb repulsion between them. They swing back and forth, gradually slowed by air resistance, until they are in static equilibrium as shown in Figure 1. If there was just one ball present its excess charge should be a spherically symmetrical surface charge. Because they are similarly charged both negative conductors placed near one another their excess charge would actually be skewed outward away from one another. To minimize the effect of this the balls have been made very small. The balls will be considered small enough relative to their separation distance that the redistribution of charge on them is insignicant. We'll assume that the charge on each ball takes on a spherical distribution. So why does that matter? F = k 41'\" Coulomb's Law 1-2 In Coulomb's Law, r is the distance between the charges, :11, and (12. But our pith balls have charges spread all over their surfaces. So the force is actually the sum of all the forces between all the individual charges electrons and protons and each pair has a different r. Fortunately, if the (excess) charge is distributed evenly on a spherical surface, the force is the same as if the charge was all located at the center of each sphere. So r is just the distance between the centers of the pith balls. We now want to nd to nd the charge on one of the pith balls. Since they're equally charged they have an equal number of excess electrons we'll just call the charge on either ball, q. Your goal is to nd q, (in Coulombs.) So how's that going to happen? Let's try out the apparatus rst to get a clearer idea of what's going to happen. Figure 2 shows how the apparatus looks at start up. Refer to Figure 1 for terminology. The parallel plates that are omitted from the gure are not used in this lab. 1. Notice that the charge number and charge on each ball 5215:\"? :00\" 9'8"\" in the info box both read zero. darneunaam ball :0 c The charge number is a reference number that you'll record for grading purposes. It's meaningless otherwise. The charge on each ball is initially zero since they are initially uncharged 2. Click anywhere on the charging rod. Keeping an eye on the info box, drag the rod so that the ball on its end moves across the cat. The more you drag it across the cat the more the charge # increases. The ball is fully charged when the number reaches 120. Try it. 3. Drag the charging rod until the charging ball touches the tip of the grounding rod. Poof Back to zero. You can also move the grounding rod to touch the charging ball to discharge it. 4. Recharge the rod to a charge # > 50. Now drag it until it its ball touches either of the pith balls. Some charge has now been transferred. The pith balls equally share mar Swim Use sauce and 'C-TRL' keys \\_.__ 0,. on In small prulmdnr size It. KET a 2010 5. You're going to need to know the deection angle, 0, between either ball and the vertical. That's what the protractor is for. Move your pointer over the protractor until the pointer changes to a hand (or whatever). Click and drag it up near where the strings are tied and release. It should snap in place. Figure 2 Hold down the space bar until the curved edge of the protractor almost reaches the pith balls. You should now be able to read the angle between either string and the vertical line at 0. This deection angle is the angle you'll be using in your calculations. You can shrink the protractor back down with theStep by Step Solution
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