Quizzes 3 A cube with 1.40 m edges is oriented as shown in the figure

Slides:



Advertisements
Similar presentations
Gauss’s Law Electric Flux
Advertisements

Announcements Monday guest lecturer: Dr. Fred Salsbury. Solutions now available online. Will strive to post lecture notes before class. May be different.
Applications of Gauss’s Law
Lecture 6 Problems.
Copyright © 2009 Pearson Education, Inc. Chapter 21 Electric Charge and Electric Field.
C. less, but not zero. D. zero.
Electricity Electric Flux and Gauss’s Law 1 Electric Flux Gauss’s Law Electric Field of Spheres Other Gaussian Surfaces Point Charges and Spheres.
4. Gauss’s law Units: 4.1 Electric flux Uniform electric field
General Physics 2, Lec 6, By/ T.A. Eleyan
Nadiah Alanazi Gauss’s Law 24.3 Application of Gauss’s Law to Various Charge Distributions.
Gauss’s Law.
Summer July Lecture 3 Gauss’s Law Chp. 24 Cartoon - Electric field is analogous to gravitational field Opening Demo - Warm-up problem Physlet /webphysics.davidson.edu/physletprob/webphysics.davidson.edu/physletprob.
General Physics 2, Lec 5, By/ T.A. Eleyan 1 Additional Questions (Gauss’s Law)
Last Lecture Gauss’s law Using Gauss’s law for: spherical symmetry This lecture Using Gauss’s law for: line symmetry plane symmetry Conductors in electric.
Chapter 21 Gauss’s Law. Electric Field Lines Electric field lines (convenient for visualizing electric field patterns) – lines pointing in the direction.
Gauss’sLaw 1 P05 - The first Maxwell Equation A very useful computational technique This is important!
CHAPTER 24 : GAUSS’S LAW 24.1) ELECTRIC FLUX
1 Lecture 3 Gauss’s Law Ch. 23 Physlet ch9_2_gauss/default.html Topics –Electric Flux –Gauss’
Copyright © 2009 Pearson Education, Inc. Chapter 22 Gauss’s Law.
Divergence and Curl of Electrostatic Fields Field of a point charge arrowsfield lines:
Q22.1 A spherical Gaussian surface (#1) encloses and is centered on a point charge +q. A second spherical Gaussian surface (#2) of the same size also encloses.
Tue. Feb. 3 – Physics Lecture #26 Gauss’s Law II: Gauss’s Law, Symmetry, and Conductors 1. Electric Field Vectors and Electric Field Lines 2. Electric.
A b c. Choose either or And E constant over surface is just the area of the Gaussian surface over which we are integrating. Gauss’ Law This equation can.
Physics 2102 Gauss’ law Physics 2102 Gabriela González Carl Friedrich Gauss
Announcements Careers in Physics Event: Dr. Jeffrey Phillips from EPRI will discuss working in the field of energy production. 11 AM today Olin Lounge.
Physics 2113 Lecture: 09 MON 14 SEP
Unit 1 Day 11: Applications of Gauss’s Law Spherical Conducting Shell A Long Uniform Line of Charge An Infinitely Large, Thin Plane of Charge Experimental.
Copyright © 2009 Pearson Education, Inc. Applications of Gauss’s Law.
Ch. 24 Electric Flux Gauss's Law
24.2 Gauss’s Law.
Oregon State University PH 213, Class #8
4. Gauss’s law Units: 4.1 Electric flux Uniform electric field
Gauss’s Law Basic Concepts Electric Flux Gauss’s Law
Electric flux To state Gauss’s Law in a quantitative form, we first need to define Electric Flux. # of field lines N = density of field lines x “area”
Gauss’s Law.
Physics 212 Lecture 4 Gauss’ Law.
Gauss’s Law Chapter 24.
Problem-Solving Guide for Gauss’s Law
Gauss’s Law ENROLL NO Basic Concepts Electric Flux
4. Gauss’s law Units: 4.1 Electric flux Uniform electric field
Chapter 22 Gauss’s Law.
Electric flux To state Gauss’s Law in a quantitative form, we first need to define Electric Flux. # of field lines N = density of field lines x “area”
Gauss’s Law Electric Flux
Copyright © 2014 John Wiley & Sons, Inc. All rights reserved.
Gauss’s Law Electric Flux Gauss’s Law Examples.
Gauss’s Law.
Flux and Gauss’s Law Spring 2009.
Last Lectures This lecture Gauss’s law Using Gauss’s law for:
TOPIC 3 Gauss’s Law.
Chapter 21 Gauss’s Law.
Flux Capacitor (Schematic)
E. not enough information given to decide Gaussian surface #1
C. less, but not zero. D. zero.
Gauss’s Law Electric Flux
Gauss’s Law Chapter 24.
Last Lectures This lecture Gauss’s law Using Gauss’s law for:
Question for the day Can the magnitude of the electric charge be calculated from the strength of the electric field it creates?
From last time… Motion of charged particles
Quiz 1 (lecture 4) Ea
Last Lecture This lecture Gauss’s law Using Gauss’s law for:
4. Gauss’s law Units: 4.1 Electric flux Uniform electric field
Phys102 Lecture 3 Gauss’s Law
Physics for Scientists and Engineers, with Modern Physics, 4th edition
Electric flux To state Gauss’s Law in a quantitative form, we first need to define Electric Flux. # of field lines N = density of field lines x “area”
Chapter 22 Gauss’s Law Chapter 22 opener. Gauss’s law is an elegant relation between electric charge and electric field. It is more general than Coulomb’s.
Gauss’s law This lecture was given mostly on the board so these slides are only a guide to what was done.
Gauss’s Law: applications
Chapter 22 Gauss’s Law Chapter 22 opener. Gauss’s law is an elegant relation between electric charge and electric field. It is more general than Coulomb’s.
Example 24-2: flux through a cube of a uniform electric field
Applying Gauss’s Law Gauss’s law is useful only when the electric field is constant on a given surface 1. Select Gauss surface In this case a cylindrical.
Presentation transcript:

Quizzes 3 A cube with 1.40 m edges is oriented as shown in the figure Suppose the cube sits in a uniform electric field of 10i ? What is the magnitude of the flux through the whole cube? What is the magnitude of the flux through the top side? How many sides have nonzero flux? q/eo D) q/6eo q/4eo 2 D) 1 4

Applying Gauss’s Law Can be used to determine total flux through a surface in simple cases Must have a great deal of symmetry to use easily charge q Charge in a long triangular channel What is flux out of one side?

Applying Gauss’s Law L R r Draw a cylinder with the desired radius inside the cylindrical charge Infinite cylinder radius R charge density  What is the electric field inside and outside the cylinder? Electric Field will point directly out from the axis No flux through end surfaces

Applying Gauss’s Law L R r Draw a cylinder with the desired radius outside the cylindrical charge R Infinite cylinder radius R charge density  What is the electric field inside and outside the cylinder? Electric Field will point directly out from the center No flux through endcaps

Applying Gauss’s Law Sphere volume: V = 4a3/3 R Sphere area: A = 4a2 Draw a Gaussian surface inside the sphere of radius r r R Sphere radius R charge density . What is E-field inside? What is the magnitude of the electric field inside the sphere at radius r? R3/30r2 r2/30R C) R/30 D) r/30

Conductors in Equilbirum A conductor has charges that can move freely In equilibrium the charges are not moving Therefore, there are no electric fields in a conductor in equilibrium = 0 = 0 The interior of a conductor never has any charge in it Charge on a conductor is always on the surface

Electric Fields near Conductors No electric field inside the conductor Electric field outside cannot be tangential – must be perpendicular Area A Add a gaussian pillbox that penetrates the surface Surface charge  Electric field points directly out from (or in to) conductor

Conductors shield charges Draw a Gaussian surface No electric field – no charge Inner charge is hidden – except No net charge Charge -q What is electric field outside the spherical conductor? Charge +q Charge q Charge +q on outside to compensate Charge distributed uniformly