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Electromagnetism

Electromagnetism. Electromagnetism is one of the fundamental forces in nature, and the the dominant force in a vast range of natural and technological phenomena.  The electromagnetic force is solely responsible for the structure of matter, organic, or inorganic

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Electromagnetism

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  1. Electromagnetism Electromagnetism is one of the fundamental forces in nature, and the the dominant force in a vast range of natural and technological phenomena The electromagnetic force is solely responsible for the structure of matter, organic, or inorganic  Physics, chemistry, biology, materials science The operation of most technological devices is based on electromagnetic forces. From lights, motors, and batteries, to communication and broadcasting systems, as well as microelectronic devices.  Engineering

  2. Electromagnetism Electricity Electromagnetism Magnetism Optics In this course we are going to discuss the fundamental concepts of electromagnetism: Once you master these basic concepts, you will be ready to move forward, into more advanced subjects in your specific field of interest

  3. System of Units We will use the SI system – SI  International System of Units Fundamental Quantities Length  meter [m] Mass  kilogram [kg] Time  second [s] Other Units Current  ampere [A] Derived Quantities Force  newton 1 N = 1 kg m / s2 Energy  joule 1 J = 1 N m Charge  coulomb 1 C = 1 A s Electric Potential  volt 1 V = 1 J / C Resistance  ohm 1  = 1 V / A

  4. Electric Fields Chapter 23

  5. Electric Charge Glass Rod The Transfer of Charge SILK Some materials attract electrons more than others.

  6. Electric Charge Glass Rod The Transfer of Charge SILK - + As the glass rod is rubbed against silk, electrons are pulled off the glass onto the silk.

  7. Electric Charge Glass Rod The Transfer of Charge SILK - + - + Usually matter is charge neutral, because the number of electrons and protons are equal. But here the silk has an excess of electrons and the rod a deficit.

  8. Glass Rod Electric Charge The Transfer of Charge + SILK + - - - + - - + + Glass and silk are insulators: charges stuck on them stay put.

  9. Electric Charge History 1735 AD du Fay: Two distinct types of electricity 1750 AD Franklin: Positive and Negative Charge 1770 AD Coulomb: “Inverse Square Law” 1890 AD J.J. Thompson: Quantization of electric charge - “Electron” 600 BC Greeks first discover attractive properties of amber when rubbed. 1600 AD Electric bodies repel as well as attract

  10. Electric Charge Summary of things we know: • There is a property of matter called electric charge. (In the SI system its units are Coulombs.) • Charges can be negative (like electrons) or positive (like protons). • In matter, the positive charges are stuck in place in the nuclei. Matter is negatively charged when extra electrons are added, and positively charged when electrons are removed. • Like charges repel, unlike charges attract. • Charges travel in conductors, not in insulators • Force of attraction or repulsion ~ 1 / r2

  11. Charge is Quantized Charge Mass Diameter electron - e 1 0 proton +e 1836 ~10-15m neutron 0 1839 ~10-15m positron +e 1 0 q = multiple of an elementary charge e: e = 1.6 x 10-19 Coulombs (Protons and neutrons are made up of quarks, whose charge is quantized in multiples of e/3. Quarks can’t be isolated.)

  12. Conservation of Electric Charge The total electric charge in the universe is constant Objects get charged by exchange of charge with other objects (usually due to electron transfer from one object to another). Crude representation of an atom showing positive charges (protons) inside the nucleus, and negative charges (electrons) orbiting around the nucleus.

  13. Electric Charge + + Two positively charged rods repel each other. – + Two rods with opposite charges attract each other.

  14. The direction of the force is along the line connecting the charges First calculate magnitude, then, determine direction Notice: Coulomb’s law describes the interaction between bodies due to their charges Coulomb’s Law k = (4pe0)-1 = 9.0 x 109 Nm2/C2 e0 = permitivity of free space = 8.86 x 10-12 C2/Nm2

  15. Coulomb’s Law q1 q2 F12 r12 r12 Force on 2 due to 1 k = (4pe0)-1 = 9.0 x 109 Nm2/C2 e0 = permitivity of free space = 8.86 x 10-12 C2/Nm2 Coulomb’s law describes the interaction between bodies due to their charges

  16. Gravitational and Electric Forces in the Hydrogen Atom M m = 9.1 10-31 kg M = 1.7 10-27 kg r12 = 5.3 10-11 m r12 -e +e m Gravitational force Electric Force

  17. Gravitational and Electric Forcesin the Hydrogen Atom M m = 9.1 10-31 kg M = 1.7 10-27 kg r12 = 5.3 10-11 m r12 -e +e m Gravitational force Electric Force Fg = 3.6 10-47 N

  18. Gravitational and Electric Forces in the Hydrogen Atom M m = 9.1 10-31 kg M = 1.7 10-27 kg r12 = 5.3 10-11 m r12 -e +e m Gravitational force Electric Force Fg = 3.6 10-47 N Fe = 3.6 10-8N

  19. y x Superposition of forces from two charges Blue charges fixed , negative, equal charge (-q) What is force on positive red charge +q ?

  20. Superposition of forces from two charges Blue charges fixed , negative, equal charge (-q) What is force on positive red charge +q ? Consider effect of each charge separately: y x

  21. Superposition of forces from two charges Blue charges fixed , negative, equal charge (-q) What is force on positive red charge +q ? Take each charge in turn: y x

  22. Superposition of forces from two charges Blue charges fixed , negative, equal charge (-q) What is force on positive red charge +q ? Create vector sum: y x

  23. Superposition of forces from two charges Blue charges fixed , negative, equal charge (-q) What is force on positive red charge +q ? Find resultant: y NET FORCE x

  24. Superposition Principle F31 F31 F F31y q1 F21 q2 F31x F21 F21y q3 Forces add vectorially F21x F = (F21x + F31x) x + (F21y + F31y) y

  25. Find the net force on q3 q1: 5 C q2: - 2 C q3: 5 C a: 0.10 m

  26. Example: electricity balancing gravity Two identical balls, with mass m and charge q, hang from similar strings of length l. After equilibrium is reached, find the charge q as a function of q and l l q q q m m

  27. Example: electricity balancing gravity What forces are acting on the charged balls ? l q q q m m

  28. Example: electricity balancing gravity • Draw vector force diagram while identifying the forces. • Apply Newton’s 3rd Law, for a system in equilibrium, to the components of the forces. • Solve! T T FE FE FG=mg FG=mg

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