A charge q₁ of 31 µC is placed at the origin of the xy-coordinate system and a charge q2 of -76 µC is placed on the positive x-axis at x = 25 m. Calculate the flux passing the rectangle of dimensions cm by 17 cm normal to the electric field at at point (25 m, 23 m) in N• m²/c.

A charge q₁ of 31 µC is placed at the origin of the xy-coordinate system and a charge q2 of -76 µC is placed on the positive x-axis at x = 25 m. Calculate the flux passing the rectangle of dimensions cm by 17 cm normal to the electric field at at point (25 m, 23 m) in N• m²/c.

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

In Figure (a) below, a particle of charge +Q produces an electric field of magnitude Epart at point P, at distance R from the particle. In Figure (b), that same amount of charge is spread uniformly along a circular arc that has radius R and subtends an angle 8. The charge on the arc produces an electric field of magnitude Earc at its center of curvature P. For what value of 0 (in º) does Earc = 0.75Epart? (Hint: You will probably resort to a graphical solution.) +Q |▬▬▬R—-|| Number i P (a) AR +Q}/0/2/ (b) Units ° (degree:
A charge q1 of 41 µC is placed at the origin of the xy-coordinate system and a charge q2 of -63 µC is placed on the positive x-axis at x = 28 m. Calculate the flux passing the rectangle of dimensions 6 cm by 19 cm normal to the electric field at at point (28 m, 21 m) in N • m2/C.
A point charge q = -5.5x 10 C is placed at the center of a spherical conducting shell of inner radius 2.8 cm and outer radius 3.3 cm. The electric field just above the surface of the conductor is directed radially outward and has magnitude 9.0 N/C. (a) What is the charge density (in C/m2) on the inner surface of the shell? C/m² (b) What is the charge density (in C/m2) on the outer surface of the shell? C/m² (c) What is the net charge (in C) on the conductor?
A charge q1 of 33 µC is placed at the origin of the xy-coordinate system and a charge q2 of -75 µC is placed on the positive x-axis at x = 24 m. Calculate the flux passing the rectangle of dimensions 9 cm by 19 cm normal to the electric field at at point (24 m, 25 m) in N • m2/C.
Charge is distributed uniformly throughout the volume of a large insulating cylinder of radius 25.1 cm. The charge per unit length in the cylindrical volume is 13.9 nC/m. Determine the magnitude of the electric field at a distance 14.4 cm from the central axis.
The bulk density of charge on a sphere of radius a is given by ρ = ρ0(1 + r/a), where ρ0 is a constant, and r is the radial distance measured from the center of the sphere. (a) Determine the total charge present on the sphere.(b) Calculate the electric field for points inside the sphere.
Find the electric field at the origin of the x,y-plane for charge distributions (a) and (b), see the figures shown below. The field is produced (a) by a thin half-circle with a radius of 15 cm and the linear charge density K-10 pc/cm and (b) by a thin quarter-circle with the same radius and the linear charge density K = -10 pc/cm. K>0 (a) For the charge distribution (a): The x-component of Ea. Ea,x= The y-component of Ea, Ea,y= For the charge distribution (b): The x-component of Eb, Eb,x- The y-component of Eb, Eb,y = Units N/C Units N/C Units N/C Units N/C K<0 (b)
answer the following
The Electric Field of a Charged Semi-CircleA semi-circle non-conducting wire with radius 93.00 [cm] is charged with charge 7.50×10-9 [C]. Calculate the electric field at the center of the semi-circle if the charge distribution is uniform.Ex =Ey =Ez = Consider the case in which the charge density is given by λ = λ° sin(θ), where θ is measured with respect to the x-axis. Calculate λ° and the electric field at the center of the semi-circle.λ° = Ex =Ey =Ez =
Sections AB and CD of a thin non-conducting ring of radius R are uniformly (with constant linear density) charged with charge + q and −q, respectively. The points ABCD form the vertices of the square. Find the electric field in the center of the ring.
A Gaussian surface in the form of a hemisphere of radius R = 5.84 cm lies in a uniform electric field of magnitude E = 2.20 N/C. The surface encloses no net charge. At the (flat) base of the surface, the field is perpendicular to the surface and directed into the surface. (a) What is the flux through the base? ______________N · m2/C(b) What is the flux through the curved portion of the surface? _______________N · m2/C
A charge q, of 33 µC is placed at the origin of the xy-coordinate system and a charge q2 of -75 µC is placed on the positive x-axis at x = 24 m. Calculate the flux passing the rectangle of dimensions 9 cm by 19 cm normal to the electric field at at point (24 m, 25 m) in N• m2/C.