PHY303L Homework%203 - homework 03 FAUSAK TAYLOR Due Feb 4...

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homework 03 – FAUSAK, TAYLOR – Due: Feb 4 2008, 4:00 am 1 Question 1, chap 24, sect 3. part 1 of 6 10 points Consider the spherically symmetric situa- tion where we have a charge q 1 on a metallic ball at the center, inside of a conducting shell of inner radius R 2 and outer radius R 3 . There is a total charge of q 2 on the shell. O q 2 q 1 A B C a b c R 1 , q 1 R 2 , q 2 R 3 , q ′′ 2 Find E at A where OA = a . 1. E A = k q 1 3 a 2 2. E A = k 4 q 1 a 2 3. E A = k q 1 a 2 4. E A = 0 5. E A = k 2 q 1 a 2 6. E A = k 3 q 1 a 2 7. E A = k q 1 2 a 2 8. E A = k q 1 b 2 9. E A = k q 1 2 a 2 10. E A = k q 1 c 2 Question 2, chap 24, sect 3. part 2 of 6 10 points Find E at B, where OB = b . 1. E B = k q 1 a 2 2. E B = k q 1 c 2 3. E B = k q 1 2 b 2 4. E B = k q 1 - q 2 b 2 5. E B = k 3 q 1 b 2 6. E B = k 4 q 1 b 2 7. E B = k q 2 2 b 2 8. E B = 0 9. E B = k q 1 b 2 10. E B = k q 1 + q 2 2 b 2 Question 3, chap 24, sect 3. part 3 of 6 10 points Find E at C, where OC = c . 1. E C = k q 1 c 2 2. E C = k 3 q 1 c 2 3. E C = k q 1 - q 2 2 a 2 4. E C = k q 1 + q 2 b 2 5. E C = k 4 q 1 c 2 6. E C = k q 1 2 b 2 7. E C = k q 1 + q 2 c 2 8. E C = 0 9. E C = k q 1 - q 2 c 2 10. E C = k q 1 a 2
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homework 03 – FAUSAK, TAYLOR – Due: Feb 4 2008, 4:00 am 2 Question 4, chap 24, sect 3. part 4 of 6 10 points Conside the spherically symmetrical situa- tion where we have two thin concentric spher- ical shells with radii R 2 and R 3 . The charges on the shells are q 1 and q 2 , respectively. R 1 q 1 q 2 R 2 A B C O Find E at A where OA = a . 1. E A = k q 1 c 2 2. E A = k 4 q 1 a 2 3. E A = k 2 q 1 a 2 4. E A = 0 5. E A = k 3 q 1 a 2 6. E A = k q 1 + q 2 a 2 7. E A = k q 1 2 a 2 8. E A = k q 1 b 2 9. E A = k q 1 a 2 10. E A = k q 1 - q 2 2 a 2 Question 5, chap 24, sect 3. part 5 of 6 10 points Find E at B where OB = b . 1. E B = k q 1 b 2 2. E B = k 2 q 1 b 2 3. E B = k q 1 2 b 2 4. E B = 0 5. E B = k q 1 - q 2 2 b 2 6. E B = k q 1 c 2 7. E B = k q 1 a 2 8. E B = k 4 q 1 b 2 9. E B = k 3 q 1 b 2 10. E B = k q 1 + q 2 b 2 Question 6, chap 24, sect 3. part 6 of 6 10 points Find E at C where OC = c . 1. E C = k q 1 + q 2 c 2 2. E C = k q 1 c 2 3. E C = 0 4. E C = k q 1 2 c 2 5. E C = k 2 q 1 c 2 6. E C = k 4 q 1 c 2 7. E C = k q 1 - q 2 2 c 2 8. E C = k 3 q 2 c 2 9. E C = k q 1 a 2 10. E C = k q 1 b 2 Question 7, chap 24, sect 3.
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