Question

Find the expression of net charge inside the box. The box has side lengths L and...

Find the expression of net charge inside the box. The box has side lengths L and it is located in the first octant. The electric field is <bx^2,0,0> b is a constant.

Science   Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

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
A cube with side lengths of 2.0m each is situated as above in an electric field...
A cube with side lengths of 2.0m each is situated as above in an electric field that points in the positive x direction at all points, but gets larger further to the right. At x=0 (where the left edge is) the strength is E=1200N/C, whereas at x=2.0m, E=1800N/C. What is the total electric flux through this box? What charge, if any, is inside the box. ε0=8.85×10−12C2/(N m2)
Two idential charge rod of length "l" are have charge density "ρ". Side by side (i.e....
Two idential charge rod of length "l" are have charge density "ρ". Side by side (i.e. they are placed along y-direction) one rod is placed at x=l/2 and another x=-l/2. What is a good approximation of the electric field at a far aways distance x >> l?
We have a square surface of side L that has a surface charge density of 2C...
We have a square surface of side L that has a surface charge density of 2C / L ^ 2. - A Gaussian sphere-shaped surface whose center coincides with the center of the loaded frame is constructed. The radius of the sphere is L / 2. What will be the electric field flow through said Gaussian surface? - Now a Gaussian sphere-shaped surface is built that completely encloses the loaded frame. What will be the electric field flow through that...
A) A cubical box has a charge q = -2.1 μC placed at its center. Calculate...
A) A cubical box has a charge q = -2.1 μC placed at its center. Calculate the electric flux through the right face of the box. B) Two charges, q1 =10.8 μC and q2 = -12.0 μC , are located along a straight line at x = 32.5 cm and 62.5 cm respectively. What is the electric field at a point P located at x = 54.4 cm?
Make a side by side comparison for the solutions of example 3.9 (the potential inside and...
Make a side by side comparison for the solutions of example 3.9 (the potential inside and outside a sphere with charge density ? = ? cos ? glued on its surface) and example 4.2 (the potential inside and outside a uniformly polarized sphere). Compare them according to: a) The given information b) The equation to be solved (Poisson’s or Laplace’s)c) The boundary conditions d) Applying the boundary conditions e) Final solution Example 3.9. A specified charge density u0(0) is glued...
1. A cylinder with a length of L has a volume charge distribution given by ρ=ks...
1. A cylinder with a length of L has a volume charge distribution given by ρ=ks . You need to calculate the electric field at a point along the cylinder axis located a distance z from the end-cap. a) Write down the vector that locates the observation point. (ks and are given constant variables, only change when integrating) b) Write down the vector that locates the charge. c) Calculate the Electric Field as described above
A thin rod of length L is non-uniformly charged. The charge density is described by the...
A thin rod of length L is non-uniformly charged. The charge density is described by the expression λ=cx, where c is a constant, λ is the charge per length, and x is the coordinate such that x=0 is one end of the rod and x=L is the other. Find the total charge on the rod and the electric potential at a field point just touching the rod at the x=0 end.
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
A cube of side L has one corner at the origin of coordinates, and extends along...
A cube of side L has one corner at the origin of coordinates, and extends along the positive x, y, and z axes. Suppose the electric field in this region is given by E = (a + b y2) j, where j denotes the unit vector in the y direction, y denotes distance in the y direction in meters, and a and b are constants. Find the charge Q enclosed within the cube.
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
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT