Question

1. (a) Define a law of electrostatics in integral form that is used to compute the...

1.
(a) Define a law of electrostatics in integral form that is used to compute the
electrostatic field E due to a symmetric distribution of charge within a given volume. State the meaning of the terms in the defining equation.

(b) A uniformly charged long cylinder of radius a and length L has total charge q inside its volume.

What is the direction of the electric field at points outside the cylinder?   

Find the electric field inside and outside the cylinder.

(c) Total charge q is distributed along a line of length L. Determine the electric field produced by the wire using Gauss’s law. Compare this result with the result in part (b).

Science   Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

Dear student,

Find this solution, and RATE IT ,If you find it is helpful .your rating is very important to me.If any incorrectness ,kindly let me know I will rectify them soon.

Thanks for asking ..

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Using the Gausses law find the electric field of a uniformly charged non conducting cylinder with...
Using the Gausses law find the electric field of a uniformly charged non conducting cylinder with length L and total charge Q: a)Inside of it b)out side of it
5) Using the Gausses law find the electric field of a uniformly charged non conducting cylinder...
5) Using the Gausses law find the electric field of a uniformly charged non conducting cylinder with length L and total charge Q: a)Inside of it b)out side of it
5. PROBLEM: GUASS'S LAW I Use Guass's law to obtain the electric field for each of...
5. PROBLEM: GUASS'S LAW I Use Guass's law to obtain the electric field for each of the following: a) A point charge q. b) An insulatin sphere of radius R and charge Q distributed uniformly throughout the volume. Here you want to find the electric field both inside and outside the sphere. Sketch the field strength as a function of distance from the center of the sphere.
12-A spherical ball of charged particles has a uniform charge density. From Gauss’s Law, derive equations...
12-A spherical ball of charged particles has a uniform charge density. From Gauss’s Law, derive equations for the electric field magnitude as a function of radius, inside, and outside, of the ball. Sketch and label a graph to illustrate this variation. (c) A Geiger counter is used to detect ionizing radiation. For this device, a positively charged central wire is surrounded by a concentric, conducting cylindrical shell with an equal negative charge, creating a strong radial electric field. The shell...
a) By using Gauss’s law, find the electric field inside, outside and inbetween two concentric spherical...
a) By using Gauss’s law, find the electric field inside, outside and inbetween two concentric spherical metal shells, assuming that the inner shell, of radius a, carries a charge of -Q and the outer shell, of radius b, carries a charge of Q. b) By making use of the result in part (a), find the energy stored in the system made of two concentric spherical metal shells. c) By using the result in part (a) find the electric potential difference...
A very thin wire of length L, having a total charge of Q -uniformly distributed- lies...
A very thin wire of length L, having a total charge of Q -uniformly distributed- lies along the x-axis, with it's right end at x=L/6 A: Draw a FBD B: Label all known and unknown variables. C: Set up an integral to determine the electric field at a point on the y-axis where y=10 cm. above the wire. Integral should be in terms of L,Q,H, the integration variable and physical constants. Do not evaluate the integral but instead explain your...
(c) Write Ampere’s law in integral form. Using this form find the volume current density J...
(c) Write Ampere’s law in integral form. Using this form find the volume current density J as a function of distance r from the axis of a radially symmetrical parallel stream of electrons in a wire if the magnetic field inside the stream varies as B(r) = µ0r 2 .Find the total current flowing in the wire with the radius r = R.
A positive electric charge Qis spread out uniformly along a wire of length L, with one...
A positive electric charge Qis spread out uniformly along a wire of length L, with one end of the wire located at x=0and the other at x=L. We are going to find the electric field Elocated at x=Dalong the same line as the wire. We will once more use the idea of superposition: the total electric field at the point x=Dis due to the sum of the small electric fields produced by each piece of the charged wire. 1. If...
Using Gauss’s Law, answer the following question An insulator of radius, a = 3 cm is...
Using Gauss’s Law, answer the following question An insulator of radius, a = 3 cm is placed inside an SPHERICAL shell conductor of inner radius b = 7 cm and outer radius c = 12 cm. The conductor has a total charge of Q = - 10 nC. The insulator has a charge distributed around its volume with charge density ρ, where the value of ρo = 2 ∗ 10−4  C/m3 . a) Compute the value of the TOTAL charge of...
1. In Ampere’s law, when we integrate the magnetic field along a loop, which are summing?...
1. In Ampere’s law, when we integrate the magnetic field along a loop, which are summing?    a. the field components that are parallel to the path elements, at every point along the loop    b. the field components that are perpendicular to the path elements, at every point along the loop    c. the magnitudes of the field vectors at every point along the loop 2. Which describes the magnetic field at a point inside a long wire that...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT