5.1.2 Defining potential difference

Cards (36)

  • What is potential difference analogous to in water flow?
    Height difference
  • In circuits, what does work done refer to?
    Energy needed to move a charge from lower to higher voltage
  • How is potential difference analogous to water flow?
    It is like height difference causing flow
  • What is the unit of potential difference?
    Volt (V)
  • What is the formula that relates voltage, work done, and charge?
    V=V =WQ \frac{W}{Q}
  • If moving 1 coulomb requires a certain amount of work, how much work is needed to move 2 coulombs at the same voltage?
    Twice the work required for 1 coulomb
  • What does potential difference tell us about electrical energy?
    It shows energy gained or lost per coulomb
  • What does a larger work done indicate in the formula V=V =WQ \frac{W}{Q}?

    Greater potential difference needed to move a charge
  • What does the formula V=V =WQ \frac{W}{Q} indicate about voltage?

    Voltage equals work done divided by charge
  • What is the relationship between voltage and electrical current?
    • Higher voltage means more energy per coulomb
    • Allows stronger electrical currents to flow
  • What does the formula V=V =WQ \frac{W}{Q} represent?

    Potential difference equals work done divided by charge
  • What does a higher potential difference indicate about electrical energy?
    More energy gained or lost by charge
  • What does the formula V=V =WQ \frac{W}{Q} represent?

    Energy per coulomb of charge moving
  • What does potential difference tell us about energy in a circuit?
    It indicates energy gained or lost per unit charge
  • What does potential difference (VV) measure in electricity?

    Electrical energy gained or lost by charge
  • What is the definition of charge?
    Electricity a substance carries
  • If a battery provides 12V, how much energy does it give per coulomb?
    12 joules of energy
  • In the equation V=V =WQ \frac{W}{Q}, what does QQ represent?

    The number of coulombs being moved
  • What is the significance of the formula V=V =WQ \frac{W}{Q} in electrical circuits?

    • Defines potential difference
    • Relates voltage to work and charge
    • Indicates energy change per coulomb
  • What does potential difference measure?
    Electrical energy gained or lost by charge
  • If 3 coulombs move and 6 joules of work is done, what is the potential difference?
    2 V
  • If 10 joules of work is done on 2 coulombs of charge, what is the potential difference?
    5 V5 \text{ V}
  • How does the potential difference change if the work done increases while the charge remains constant?
    Potential difference increases with more work done
  • What is the unit of charge mentioned in the context of potential difference?
    Coulomb
  • What happens to potential difference if the charge increases while work done remains constant?
    Potential difference decreases with more charge
  • How does the formula V=V =WQ \frac{W}{Q} connect electrical energy to charge and voltage?

    It relates work done to charge movement and voltage
  • What does work done represent in relation to electric fields?
    Energy required to push a charge against an electric field
  • What are the charges of protons and electrons?
    Protons are positive, electrons are negative
  • What does WW represent in physics?

    Work done
  • What is the definition of work done (WW)?

    Energy transferred when a charge moves through a potential difference
  • How is one volt defined in terms of work and charge?
    One joule per coulomb of charge
  • How is potential difference related to coulombs of charge?
    It indicates energy per coulomb of charge
  • Why is potential difference important in electrical circuits?
    It determines how much energy charges can transfer
  • What is the formula for potential difference?
    V=V =WQ \frac{W}{Q}
  • How does the amount of charge affect the work done in moving it?
    More charge means more work is needed
  • How is work done similar to lifting a weight?
    Both require energy to move to a higher position