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Electric current and direct-current circuits

Electric current and direct-current circuits. A flow of electric charge is called an electric current. Electric current and direct-current circuits. Electric current and direct-current circuits. Electric current and direct-current circuits.

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Electric current and direct-current circuits

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  1. Electric current and direct-current circuits A flow of electric charge is called an electriccurrent.

  2. Electric current and direct-current circuits

  3. Electric current and direct-current circuits

  4. Electric current and direct-current circuits When electric charge flows through a closed path and returns to its starting point the path is called an electric circuit.

  5. Electric current and direct-current circuits When electric charge flows through a closed path in one direction the path is called a direct-current circuit.

  6. Electric current and direct-current circuits When electric charge flows through a closed path and periodically reverses direction the path is called a alternating-current circuit.

  7. Electric current and direct-current circuits A battery produces a difference in electric potential between its terminals through chemical reactions.

  8. Electric current and direct-current circuits The symbol for a battery is

  9. Electric current and direct-current circuits The terminal designated + corresponds to the higher potential, while the terminal designated by a – corresponds to the lower potential.

  10. Electric current and direct-current circuits By convention we say that the direction of the current is the direction in which a positive charge would move.

  11. Figure 21-4Direction of Current and Electron Flow

  12. Electric current and direct-current circuits The electromotive force (emf) (ξ) is the potential across the terminals (voltage) of a battery under ideal conditions.

  13. Electric current and direct-current circuits The charges that actually move through a conductor, are electrons.

  14. Electric current and direct-current circuits In a real conductor there is always some resistance to electron flow, and a potential difference is necessary to keep them flowing.

  15. Electric current and direct-current circuits Ohm’s Law relates the potential(V), resistance (R)and current (I)in a circuit

  16. Electric current and direct-current circuits Ohm’s Law

  17. Electric current and direct-current circuits Ohm’s Law

  18. Electric current and direct-current circuits Ohm’s Law

  19. Electric current and direct-current circuits Ohm’s Law Unit for resistivity is

  20. Electric current and direct-current circuits When an electric charge moves across a potential difference the potential energy changes by the amount

  21. Electric current and direct-current circuits SI unit; watt, W

  22. Electric current and direct-current circuits Other expressions for electric power

  23. Electric current and direct-current circuits Other expressions for electric power

  24. Electric current and direct-current circuits Resistors in a series are connected end to end.

  25. Example 21-5Three Resistors in Series

  26. Electric current and direct-current circuits The equivalent resistance for resistors in series is just the sum of the individual resistances

  27. Electric current and direct-current circuits For the example given

  28. Electric current and direct-current circuits Each of the resistors connected in series has the same current going through it.

  29. Electric current and direct-current circuits Resistors connected in parallel are connected across the same potential difference.

  30. Example 21-6Three Resistors in Parallel

  31. Electric current and direct-current circuits The equivalent resistance for resistors in parallel is calculated by adding the reciprocal values of the individual resistors.

  32. Electric current and direct-current circuits This gives the reciprocal of the equivalent resistance

  33. Electric current and direct-current circuits For the example given

  34. Electric current and direct-current circuits The current going through individual resistors connected in parallel is not necessarily the same.

  35. Electric current and direct-current circuits The sum of the currents will be equal to the current calculated for the individual resistors.

  36. Electric current and direct-current circuits For circuits that contain resistors connected both in series and in parallel, we first calculate the equivalent resistances.

  37. Electric current and direct-current circuits We then treat the result as if it were just another resistor in series. Ex.21-7 on page 693.

  38. Example 21-7Combination Special

  39. Electric current and direct-current circuits The sum of the voltage drops in a circuit must be equal to the voltage applied to the circuit.

  40. Figure 21-16Capacitors in Parallel

  41. Electric current and direct-current circuits The equivalent capacitance for capacitors in parallel is just the sum of the individual capacitances

  42. Electric current and direct-current circuits For the example given

  43. Electric current and direct-current circuits The sum of the individual charges on the capacitors is equal to the charge on the equivalent capacitor.

  44. Figure 21-17Capacitors in Series

  45. Electric current and direct-current circuits The equivalent resistance for capacitors in series is calculated by adding the reciprocal values of the individual capacitors.

  46. Electric current and direct-current circuits This gives the reciprocal of the equivalent capacitance.

  47. Electric current and direct-current circuits For the example given

  48. Electric current and direct-current circuits Active example 21-3 p 700.

  49. Electric current and direct-current circuits Kirchoff’s rules 1. The sum of the currents entering a junction, must equal the sum of the currents leaving that junction (result of charge conservation).

  50. Electric current and direct-current circuits Kirchoff’s rules 2. The algebraic sum of the potential differences around a closed loop is zero. The potential increases in going from the negative to the positive terminal of a battery, and decreases when crossing a resistor in the direction of the current. (energy conservation).

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