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Chapter 27. The Electric Field. Electric fields are responsible for the electric currents that flow through your computer and the nerves in your body. Electric fields also line up polymer molecules to form the images in a liquid crystal display (LCD).

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Chapter 27. The Electric Field


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    1. Chapter 27. The Electric Field Electric fields are responsible for the electric currents that flow through your computer and the nerves in your body. Electric fields also line up polymer molecules to form the images in a liquid crystal display (LCD). Chapter Goal: To learn how to calculate and use the electric field.

    2. Chapter 27. The Electric Field Topics: • Electric Field Models • The Electric Field of Multiple Point Charges • The Electric Field of a Continuous Charge Distribution • The Electric Fields of Rings, Disks, Planes, and Spheres • The Parallel-Plate Capacitor • Motion of a Charged Particle in an Electric Field • Motion of a Dipole in an Electric Field

    3. Chapter 27. Reading Quizzes

    4. What device provides a practical way to produce a uniform electric field? • A long thin resistor • A Faraday cage • A parallel plate capacitor • A toroidal inductor • An electric field uniformizer

    5. What device provides a practical way to produce a uniform electric field? • A long thin resistor • A Faraday cage • A parallel plate capacitor • A toroidal inductor • An electric field uniformizer

    6. For charged particles, what is the quantity q/m called? • Linear charge density • Charge-to-mass ratio • Charged mass density • Massive electric dipole • Quadrupole moment

    7. For charged particles, what is the quantity q/m called? • Linear charge density • Charge-to-mass ratio • Charged mass density • Massive electric dipole • Quadrupole moment

    8. Which of these charge distributions did not have its electric field determined in Chapter 27? • A line of charge • A parallel-plate capacitor • A ring of charge • A plane of charge • They were all determined

    9. Which of these charge distributions did not have its electric field determined in Chapter 27? • A line of charge • A parallel-plate capacitor • A ring of charge • A plane of charge • They were all determined

    10. The worked examples of charged-particle motion are relevant to a transistor. a cathode ray tube. magnetic resonance imaging. cosmic rays. lasers.

    11. The worked examples of charged-particle motion are relevant to a transistor. a cathode ray tube. magnetic resonance imaging. cosmic rays. lasers.

    12. Chapter 27. Basic Content and Examples

    13. Electric Field Models The electric field of a point charge q at the origin, r = 0, is where є0 = 8.85× 10–12 C2/N m2 is the permittivity constant.

    14. Electric Field Models The net electric field due to a group of point charges is where Ei is the field from point charge i.

    15. Problem-Solving Strategy: The electric field of multiple point charges

    16. Problem-Solving Strategy: The electric field of multiple point charges

    17. Problem-Solving Strategy: The electric field of multiple point charges

    18. Problem-Solving Strategy: The electric field of multiple point charges

    19. The Electric Field of a Dipole We can represent an electric dipole by two opposite charges ±q separated by the small distance s. The dipole moment is defined as the vector The dipole-moment magnitude p = qs determines the electric field strength. The SI units of the dipole moment are C m.

    20. The Electric Field of a Dipole The electric field at a point on the axis of a dipole is where r is the distance measured from the center of the dipole. The electric field in the plane that bisects and is perpendicular to the dipole is This field is opposite to the dipole direction, and it is only half the strength of the on-axis field at the same distance.

    21. EXAMPLE 27.2 The electric field of a water molecule QUESTION:

    22. EXAMPLE 27.2 The electric field of a water molecule

    23. EXAMPLE 27.2 The electric field of a water molecule

    24. EXAMPLE 27.2 The electric field of a water molecule

    25. Tactics: Drawing and using electric field lines

    26. Tactics: Drawing and using electric field lines

    27. The Electric Field of a Continuous Charge Distribution The linear charge density of an object of length L and charge Q, is defined as Linear charge density, which has units of C/m, is the amount of charge per meter of length.

    28. An Infinite Line of Charge A very long, thin rod, with linear charge density λ, has an electric field Where r is the radial distance away from the rod.

    29. The Electric Field of a Continuous Charge Distribution The surface charge density of a two-dimensional distribution of charge across a surface of area A is defined as Surface charge density, with units C/m2, is the amount of charge per square meter.

    30. A Plane of Charge The electric field of an infinite plane of charge with surface charge density η is: For a positively charged plane, with η > 0, the electric field points away from the plane on both sides of the plane. For a negatively charged plane, with η < 0, the electric field points towards the plane on both sides of the plane.

    31. Problem-Solving Strategy: The electric field of a continuous distribution of charge

    32. Problem-Solving Strategy: The electric field of a continuous distribution of charge

    33. Problem-Solving Strategy: The electric field of a continuous distribution of charge

    34. Problem-Solving Strategy: The electric field of a continuous distribution of charge

    35. A Disk of Charge

    36. A Disk of Charge The on-axis electric field of a charged disk of radius R, centered on the origin with axis parallel to z, and surface charge density η = Q/πR2is NOTE: This expression is only valid for z > 0. The field for z < 0 has the same magnitude but points in the opposite direction.

    37. A Sphere of Charge A sphere of charge Q and radius R, be it a uniformly charged sphere or just a spherical shell, has an electric field outside the sphere that is exactly the same as that of a point charge Q located at the center of the sphere:

    38. The Parallel-Plate Capacitor • The figure shows two     electrodes, one with charge     +Q and the other with –Q     placed face-to-face a     distance d apart. • This arrangement of two     electrodes, charged equally     but oppositely, is called a     parallel-plate capacitor. • Capacitors play important     roles in many electric     circuits.

    39. The Parallel-Plate Capacitor The electric field inside a capacitor is where A is the surface area of each electrode. Outside the capacitor plates, where E+ and E– have equal magnitudes but opposite directions, the electric field is zero.

    40. EXAMPLE 27.7 The electric field inside a capacitor QUESTIONS:

    41. EXAMPLE 27.7 The electric field inside a capacitor

    42. EXAMPLE 27.7 The electric field inside a capacitor

    43. EXAMPLE 27.7 The electric field inside a capacitor

    44. Motion of a Charged Particle in an Electric Field The electric field exerts a force on a charged particle. If this is the only force acting on q, it causes the charged particle to accelerate with In a uniform field, the acceleration is constant:

    45. Dipoles in an Electric Field The torque on a dipole in an electric field is where θ is the angle the dipole makes with the electric field.

    46. Chapter 27. Summary Slides