Answered: . Uniformly charged thin wire of length… | bartleby

Related questions

Question

Uniformly charged thin wire of length 27 is placed along the z axis in
such a way that its middle point is located at z=0. The charge per unit
length is 2.
(a) What is the electric potential and electric field on wire's midplane?
(b) Find the electric potential and electric field along the Z axis for
z>l.
18\1-1102100 on

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

In the figure a charged particle (either an electron or a proton) is moving rightward between two parallel charged plates separated by distance d = 2.00 mm. The plate potentials are V₁ = -62.0 V and V2=-49.0 V. The particle is slowing from an initial speed of 88.0 km/s at the left plate. (a) Is the particle an electron or a proton? (b) What is its speed just as it reaches plate 2? (a) proton (b) Number i Units m/s
Question 10 of 11 (a) In the figure a charged particle (either an electron or a proton) is moving rightward between two parallel charged plates separated by distance d = 6.10 mm. The plate potentials are V₁ = -67.0V and V₂ = -50.0 V. The particle is slowing from an initial speed of 85.0 km/s at the left plate. (a) Is the particle an electron or a proton? (b) What is its speed just as it reaches plate 2? (b) Number i 62.955 e Textbook and Media Hint 3 Save for Later A+ proton F3 E ▬▬▬ ▬▬▬ Q Search F4 $ R --- F5 % 5 T + Units F6 V₁ i 6 m/s 1 120 F7 Y & V₂ D LO F8 U O 8 Attempts: unlimited 0.1/1 F9 8 : F10 Submit Answer F11
The thin plastic rod of length L = 18.2 cm in the figure has a nonuniform linear charge density λ= cx, where c= 24.8 pC/m. (a) With V=0 at infinity, find the electric potential at point P₂ on the y axis at y D=4.90 cm. (b) Find the electric field component Ey at P₂. (a) Number i (b) Number i D d- Units V Units V/m
In the figure a charged particle (either an electron or a proton) is moving rightward between two parallel charged plates separated by distance d = 6.10 mm. The plate potentials are V₁ = -67.0 V and V₂ = -50.0 V. The particle is slowing from an initial speed of 85.0 km/s at the left plate. (a) Is the particle an electron or a proton? (b) What is its speed just as it reaches plate 2?
A uniform electric field pointing in positive x direction exists in a region. Let A be the origin, B be the point on the x-axis at x =1 cm and C be the point on the y-axis at y =+1 cm. Then the potentials at the points A, B and C satisfy: (a) VA VB (ce) VASV (d) V> Vc
I have a question regarding charged particles, it is as follows: A charge +q is at the origin. A charge -2q is at x = 9.00 m on the +x axis. (a) For what finite value of x is the electric field zero? (b) For what finite values of x is the electric potential zero? (Note: Assume a reference level of potential V = 0 at r = ∞.)Smallest value of x: largest value of x:.
A body is charged with a uniform charge density p = 3.1 nC/m³. A spherical cavity is created inside the body with radius R = 0.58 m (all the charges that were inside the sphere were taken out of the body). Before the cavity was created the electric potential at point O (at the center of the cavity) was 40 = 102 V. What is the potential at O after creating the cavity?
The three charges in the figure below are at the vertices of an isosceles triangle. Let q = 6.50 nC and calculate the electric potential at the midpoint of the base. (Let d, = 1.50 cm and d, = 7.00 cm.) d2 d1 -20436.21 Your response differs significantly from the correct answer. Rework your solution from the beginning and check each step carefully. kV
A spherical conductor with a radius of 73.5 cm has an electric field of magnitude 8.20 × 105 V/m just outside its surface. What is the electric potential just outside the surface, assuming the potential is zero far away from the conductor?
A conducting sphere in electrostatic equilibrium has charge Q and radius R. (a) Find the electric potential at a distance r > R from the center of the sphere, assuming that the potential at large distances from the sphere is 0 V.Hint: find the electric field, and then perform an integral. (b) Find the electric potential at a distance r < R from the center of the sphere, assuming that the potential at large distances from the sphere is 0 V.Hint: remember that the sphere is in equilibrium. (c) Use your results from (a) and (b) to graph the electric potential as a function of r. Clearly indicate the sphere radius R on the horizontal axis. (d) In the above, we assumed that the potential very far away from the sphere was 0 V. This is just a conventional reference value, though, and only potential differences matter. How would your answers to (a) and (b) change if we assumed that the potential very far away from the sphere was 10 V? That is, write expressions for the potential at…