| Quiz 18 (ANSWERS) Conceptual Questions (CQ): 7, 8, 9 Problems: 1, 2, 7, 8, 10, 13, 14, 16, 21, 26, 27, 30, 35, 38, 39, 41 |
| TURN IN: Conceptual Questions (CQ): 7, 8, 9 and Problems 2, 8, 10, 14,16, 26, 30, 38 |
| Problem Discussions Follow: |
| 2. See example 18.1. |
| 8. Find the current I using Ohm's Law. Then see example 18.1 to find the magnitude of the conventional charge (delta Q). Then divide (delta Q) by the magnitude of the charge of the electron e = 1.6x10-19 C. |
| 10. (a) Find R using Ohm's Law, section 18.3. Then find the new current using Ohm's Law when the Voltage becomes 15% less than the original voltage which you used to find R. The new voltage is 15 % less than 240 (V). What does this mean? Think about a sale on shoes at Macy's. For example, how much do $80.00 shoes cost when they are marked down by 15 %, i.e. are "15% off." Once you find the reduced voltage, then find the reduced current from Ohm's Law. (b) Now instead of the voltage being reduced, the resistance is reduce by 15%. In other words , the reduced resistance is 15% less than the resistance you computed in part (a). With this new value of R, find the new current using Ohm's Law when the voltage is 240 (V). |
| 14. See example 18.5. Find the resistance of the 10.0-long Al wire with radius 2.0 mm, remembering to convert to meters. Then find the resistance of the 20.0-long Cu wire with radius 2.5 mm, again converting to meters. Then find the ratio of these two resistances. |
| 16. Use this logic: If the wire has one part that is 4 times the other, then the wire must be divided into 1/5 ths or 5 parts. Starting with equation 18-3, you will find that you must solve this: x = 4*( L - x) , where L = is the wire length and x is the distance from the left end of the wire where the cut will be made. Solve for x in terms of L to get where to cut the wire. Once you find x will note that after cutting the wire, the longest section will have 4 times the resistance of the short section. Divide the total 10 ohm resistance into 5 parts. One part has the resistance of the short wire segment. The sum of the other 4 parts is the long wire segment's resistance. |
| 26. V2/R = 3.3x10 3 (W) , where V is the magnitude of the voltage change across the electric oven's resistance. |
| 30. V2/R =110 (W) , where V is the magnitude of the voltage change across the electric oven's resistance. Note you can also write : V2/R= I2*R. With this last relation you can find all of the requested quantities. |
| 38. Power dissipate in the cord = 2*I2*R , where R is the resistance of each identical wire. Use equation 18-3 to find R for a single copper length of the wire given its length L and and given its diameter, which gives you area A. The current I is given. |