Ask Question
31 January, 23:37

A wire of resistance 6.2 Ω is connected to a battery whose emf ε is 6.0 V and whose internal resistance is 0.45 Ω. In 2.0 min, how much energy is (a) transferred from chemical to electrical form in the battery, (b) dissipated as thermal energy in the wire, and (c) dissipated as thermal energy in the battery?

+2
Answers (1)
  1. 31 January, 23:46
    0
    Answer: a) 648 J; b) 602.64 J c) 43.74 J

    Explanation: In order to explain this question we have to take into account the following expressions:

    Ohm law V=R*I

    Power=V*I=I^2*R

    Energy=Power*time

    The current in the circuit is:

    V / (Rw+Ri) = 6 / (6.2+0.45) = 0.9A

    The power in the battery is: I*V=0.9*6=5.4W

    Then the energy transferred from chemical to electrical in 2 minutes (120s) is equal:

    E=5.4*120=648J

    The dissipated thermal energy in the wire is:

    Pw=I^2*R=0.9^2*6.2=5.022W

    Ew=5.022*120=602.64J

    Finally, the thermal energy dissipated in the battery is:

    PRi = I^2*Ri=0.9^2*0.45=0.36 W

    ERi=0.36*120 = 43.74 J
Know the Answer?
Not Sure About the Answer?
Find an answer to your question 👍 “A wire of resistance 6.2 Ω is connected to a battery whose emf ε is 6.0 V and whose internal resistance is 0.45 Ω. In 2.0 min, how much ...” in 📗 Physics if the answers seem to be not correct or there’s no answer. Try a smart search to find answers to similar questions.
Search for Other Answers