Suppose three charges: q1 = 4.00 nC, q2 = - 4.00 nC, q3 = 2.40 nC are enclosed by five surfaces as shown below. S3 O92 S2 93 S5 SA Give the electric flux through each surface. Input all numerical values in three significant figures. Do not forget to include the sign if the value is negative. straight N times straight m squared divided by straight C S1: Estraight capital phi subscript 1 equals N.m?/C S2: Ф2 N•m?/C S3: 03 = N m?/c S4: ФА N•m?/C S5: Ф5 —

Suppose three charges: q1 = 4.00 nC, q2 = - 4.00 nC, q3 = 2.40 nC are enclosed by five surfaces as shown below. S3 O92 S2 93 S5 SA Give the electric flux through each surface. Input all numerical values in three significant figures. Do not forget to include the sign if the value is negative. straight N times straight m squared divided by straight C S1: Estraight capital phi subscript 1 equals N.m?/C S2: Ф2 N•m?/C S3: 03 = N m?/c S4: ФА N•m?/C S5: Ф5 —

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter25: Gauss’s Law

Section: Chapter Questions

Problem 43PQ: The nonuniform charge density of a solid insulating sphere of radius R is given by = cr2 (r R),...

See similar textbooks

Similar questions

A hemispherical surface of radius b = 16.5m is fixed in a uniform electric field of magnitude E0 = 6.47 V/m. This is illustrated in the attached image. (x - axis points out of the screen) What is the general expression for an infinitesimal area dA, is spheral coordinates (r, Θ, Φ), where Θ is the polar angle and Φ is the azimuthal angle? Use ñ as your outward pointing unit vector. Calculate the electric flux in volt meters through the hemishpere.
A charge q1 of 38 µC is placed at the origin of the xy-coordinate system and a charge q2 of -62 µC is placed on the positive x-axis at x = 29 m. Calculate the flux passing the rectangle of dimensions 5 cm by 19 cm normal to the electric field at at point (29 m, 29 m) in N • m2/C. Please answer.
A disk of radius 0.10 m is oriented with its normal vector n at 30 degrees to a unform electric field E vector of a magnitude of 2.0x10^3 N/C. What is the electric flux through the disk? (Provide the complete details for the Illustrated Diagram - inside the box, Given, Required, Equation, Solution, and Answer)
Suppose three charges: q = 4.00 nC, q, =-4.00 nC, q3 =2.40 nC are enclosed by five surfaces as shown below.Give the electric flux through each surface. Input all numerical values in three significant figures. Do not forget to include the sign if the value is negative.
A cylinder of diameter 1.72 m is in a region where the electric field is as shown in the figure below. If E1 = 38.0 N/C and E2 = 20.1 N/C, what is the net flux through the two end faces of the cylinder? Note that the diagram is not to scale. N · m2/C
a through c please A charge of -90.4 uC is placed on spherical conductor of radius 10.0 cm. Part (a) What is the magnitude, in newtons per coulmb, of the electric field due to this charge at a distance of 1.32 cm from the center of the sphere? Give your answer in N/C. Part (b) What is the magnitude, in newtons per coulmb, of the electric field due to this charge at a distance of 7.08 cm from the center of the sphere? Give your answer in N/C. Part (c) What is the magnitude, in newtons per coulmb, of the electric field due to this charge at a distance of 17.1 cm from the center of the sphere. Give your answer in N/C.
Consider the image below. There are five charges: Q1 = -30.2 x 10-12 C, Q2 = -9 x 10-12 C, Q3 = 27 x 10-12 C, Q4 = 3.9 x 10-12 C, Q5 = -16 x 10-12 C, Calculate the electric flux through the gaussian surface represented by the dashed line, in N m2 / C. Use ?0ε0 = 8.85 x 10-12 F/m. (Please answer to the fourth decimal place - i.e 14.3225)
The cube in the figure (Figure 1)has sides of length L=10.0cm. The electric field is uniform, has a magnitude E=4.00×103N/C, and is parallel to the xy-plane at an angle of 36.9∘ measured from the +x−axis toward the +y−axis What is the electric flux through the cube face S1? What is the electric flux through the cube face S2? What is the electric flux through the cube face S3?What is the electric flux through the cube face S4? What is the electric flux through the cube face S5? What is the electric flux through the cube face S6?
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.
(Figure 1) shows cross sections of five closed surfaces S1, S2, and so on. Assume that q1 = 6.0 μC, q2 = 9.0 μC , q3 = 1.5 μC , q4 = 8.8 μC, q5= -6.6 μC, and q6= -10.5 μC. (A) Find the net electric flux passing through the surface S1. Express your answer in newton meters squared per coulomb. (B) Find the net electric flux passing through the surface S2. Express your answer in newton meters squared per coulomb. (C) Find the net electric flux passing through the surface S3. Express your answer in newton meters squared per coulomb. (D) Find the net electric flux passing through the surface S4. Express your answer in newton meters squared per coulomb. (E) Find the net electric flux passing through the surface S5. Express your answer in newton meters squared per coulomb.
I am stuck on how to solve this problem. Find the electric field at the location of qa in the figure given that qb = +2.50 nC, qc = - 3.50 nC, qd= 0.000 nC , q = +2.00 nC , and the square is 18.0 cm on a side. a) The electric field magnitude and vector angle at qa due to qb? (Would it be the same format for qc and q?) b) The NET electric field and magnitude and vector angle at qa?
Problem situation: "A sphere of radius R has a total charge Q. The volume charge density (C/m^3) within the sphere is p(r) = C/r^2, where C is a constant to be determined."part A: I solved this successfully.part B: This is where I'm stuck: "Use Gauss's Law to find the Electric Field Strength E inside the sphere, r I tried (Q*r)/(4*pi*e0*R^3) and (p*r)/(3*e0) but Pearson won't accept either answer.