A collection of four charges and four Gaussian surfaces are shown in the figure. The chargeshave values q1 = 5 nC, q2 = -5 nC, q3 = 11 nC, and q4 = -19 nC.93•q4What is the flux through the first surface, S1, in Nm2/C?8cos()asin()sin()tan()7НОМЕcotan()acos()E46atan()acotan()sinh()123cosh()ODegrees O Radianstanh()cotanh(). ENDvol BACKSPACE DEL CLEARWhat is the flux through the second surface, S, in Nm2/C?What is the flux through the third surface, S3, in Nm?/C?What is the flux through the fourth surface, S4, in Nm?/C?

As per the answering guidelines we will solve first three parts of the problem. Please upload rest…

A collection of four charges and four Gaussian surfaces are shown in the figure. The charges have values g1 = 5 nC, g2 = -5 nC, q3 = 11 nC, and q4 = -19 nC. •q4 What is the flux through the first surface, S1, in Nm2/C? = sin() cos() tan() HOME cotan() asin() acos() E A 4 5 atan() acotan() sinh() 1 2 3 cosh() tanh() cotanh) +|- END ODegrees O Radians VOl BACKSPACE CLEAR What is the flux through the second surface, S, in Nm2/C? What is the flux through the third surface, S3, in Nm2/C? What is the flux through the fourth surface, S4, in Nm2/C?

A collection of four charges and four Gaussian surfaces are shown in the figure. The charges have values g1 = 5 nC, g2 = -5 nC, q3 = 11 nC, and q4 = -19 nC. •q4 What is the flux through the first surface, S1, in Nm2/C? = sin() cos() tan() HOME cotan() asin() acos() E A 4 5 atan() acotan() sinh() 1 2 3 cosh() tanh() cotanh) +|- END ODegrees O Radians VOl BACKSPACE CLEAR What is the flux through the second surface, S, in Nm2/C? What is the flux through the third surface, S3, in Nm2/C? What is the flux through the fourth surface, S4, in Nm2/C?

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter19: Electric Forces And Electric Fields

Section: Chapter Questions

Problem 12CQ

See similar textbooks

Similar questions

Two equal and opposite charges of magnitude Q are located on the x-axis at the points +a and a , as shown below. What is the net flux due to these charges through a square surface of side 2a that lies in the yz-plane and is centered at the origin? (Hint: Deter-nine the flux due to each charge separately, then use the principle of superposition. You may be able to make a symmetry argument.)
(a) Using the symmetry of the arrangement, show that the electric field at the center of the square in figure 18.46 is zero if the charges on the four comers are exactly equal. (b) Show that this is also true for any combination of charges in which qa= qd and qa = qc
a point charge of magnitude 5.00 C is at the origin of a coordinate system, and a charge of 4.00 C is at the point x = 1.00 m. There is a point on the x-axis, at x less than infinity, where the electric field goes to zero. (a) Show by conceptual arguments that this point cannot be located between the charges. (b) Show by conceptual arguments that point cannot be at any location between x = 0 and negative infinity. (c) Show by conceptual arguments that the point must be between x = 1.00 m and x = positive infinity. (d) Use the values given to find the point and show that it is consistent with your conceptual argument.
A system consists of two charges of equal magnitude and oppositesign separated by a distance d. Since the total electric charge of thissystem is zero, can we conclude that the electric field produced bythe system is also zero? Does your answer depend on the separation d? Explain
Three charges, q1 = 13.80 nC, q2 = -16.99 nC, and q3 = -18.12 nC, are placed on three corners of a square, as shown in the figure. Each side of the square is 71.82 cm. Compute the magnitude of the electric field, in N/C, at the fourth corner (see the solid black dot on the figure). Express your answers accurate to two decimal places.
A small metal sphere, carrying a net charge of q1 = -2.50 µC, is held in a stationary position by insulating supports. A second small metal sphere, with a net charge of q2 = -7.60 µC and mass 1.40 g, is projected toward q1. When the two spheres are 0.800 m apart, q2 is moving toward q1 with speed 22.0 m/s (Figure 1). Assume that the two spheres can be treated as point charges. You can ignore the force of gravity. Part A What is the speed q2 when the spheres are 0.450 m apart? Express your answer with the appropriate units. Part B How close does q2 get to q1?
Three charges, q1 = 12.52 nC, q2 = -13.96 nC, and q3 = -15.89 nC, are placed on three corners of a square, as shown in the figure. Each side of the square is 71.13 cm. Compute the magnitude of the electric field, in N/C, at the fourth corner (see the solid black dot on the figure). Express your answers accurate to two decimal places.SHOW YOUR COMPLETE SOLUTION
Three charges are located as follows along the x-axis: Q1 = +650 nC at the origin; Q2 = +330 nC at x = 2.0 cm, and Q3 = -400 nC at x = 3.0 cm. Taking positive to be to the right, calculate the electric field at the point x = 5.0 cm
Two particles with charges q1 = 4.1 uC and q2 = - 5.03 uC areinitially separated by a distance of 4 cm. Suppose that m1> m2 =4.2 mg. What is the minimum initial velocty required for the second particle to escape from the electric field pull of the first particle?
An object with a 5.0 C charge is accelerating at 0.0050 m/s2 due to an electric field. If the object has a mass of 2.0 mg, what is the magnitude of the electric field in N/C? Can you show how you get the result of 2E-9
The electric field along the axis of a uniformly charged disk of radius R and total charge Q was calculated the given example. Show that the electric field at distances x that are large compared with R approaches that of a particle with charge Q = σπR2. Suggestion: First show that x/(x2 + R2)1/2 = (1 +R2/x2)-1/2 and use the binomial expansion (1 + δ)n ≈ 1 + nδ, when δ << 1.
The charge Q1 is at point A(0,5) while the charge Q2 is at point B(12,0), the two charges are Q1 = 30 μC and Q2 = - 10 μC, respectively. Calculate the electric field at point C(2,-2)