Problems with Circuits and Resistors
- A series circuit contains 4 resistors of value 3.00 Ω, 1.00 Ω, 2.00 Ω, and 10.0 Ω in that order. It is connected to a battery with a potential difference of 80.0 V. Determine,
- the current through each resistor.
- the total current drawn from the battery.
- the potential difference across each resistor
- the potential difference across the combination 3.00 Ω and 1.00 Ω resistors.
- the power dissipated in each resistor.
- the power delivered by the battery.
- A parallel circuit consists of the three resistors: 2.00 Ω, 4.00 Ω, and 4.00 Ω. It is connected to a battery with a potential difference of 5.00 V. Determine,
- the current through each resistor.
- the total current drawn from the battery.
- the potential difference across each resistor.
- the power dissipated in each resistor.
- the power delivered by the battery.
- The resistors 3.00 Ω and 6.00 Ω are connected in parallel and this combination is connected in series with a 7.00 Ω resistor. The resulting combination is connected across a battery. If the current through the 6.00 Ω resistor is 1.00 A, determine
- the potential difference across the parallel combination.
- the potential difference across the 7.00 Ω resistor.
- the potential difference of the battery.
- the current drawn from the battery.
- the power supplied by the battery.
- the current through the 3.00Ω resistor.
- the resistance of the whole circuit.
- Two resistors 8.00 Ω and 4.00 Ω are connected in series. This combination is then connected in parallel with a 6.00 Ω resistor. This circuit is now connected across a battery with a potential difference of 24.0 V. Determine,
- the potential difference across the 8.00 Ω resistor.
- the current drawn from the battery.
- You are given four resistors each of resistance 6.00 Ω. How will you connect all of them in simple series, parallel, or combination to get an equivalent resistance of
- 1.50 Ω
- 24.0 Ω
- 6.00 Ω (two possible ways - just find one)
- 8.00 Ω
- 3.60 Ω
- 2.40 Ω
- 15.0 Ω
- 4.50 Ω
- 10.0 Ω
- Two electric bulbs, one with resistance of R1 and the other with resistance R2 are to be connected to a battery. R1 > R2 at all temperatures. Which bulb will be brighter if they are connected in series? Parallel?
- For each of the three circuits shown below, determine
- the equivalent resistance.
- the current drawn from the battery.
- the potential difference across each resistance.








