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Two 4.0-12 resistors are connected in parallel, and this combination is connected in series with 3.0...
Two identical resistors, R1 and R2, are connected in parallel, and this parallel combination is then connected in series with a 100 Ω resistor, R3 as shown below If the total resistance of the circuit is 300 Ω what must be the resistance of R1 and R2? If the circuit is connected to a 30V battery, what would the current through R1? What voltage is a dropped across R3? 100 S
Two resistors of values 6.0 and 14.0 Ω are connected in parallel. This combination in turn is hooked in series with a 2.0-Ω resistor. What is the overall resistance of this combination?
Two resistors, R1 and R2, are connected in series. a) calculate the single resistance equivalent (in Ω) to the series combination. b) Repeat the calculation for a parallel combination of R1 and R2. (Enter your answer in Ω.)
Three resistors with values of 3.0 Ω 6.0 Ω, and 12 Ω αre connected in series, what is the equivalent resistance of this combination in ohms?
Two resistors connected in series have an equivalent resistance of 7.9 Ω . The same resistors connected in parallel have an equivalent resistance of 1.5 Ω . What is the resistance of each resistor? Enter your answers in ascending order separated by a comma.
45) Two resistors with resistances of 5.02 and 9.00 are connected in parallel. A 4.0-12 resistor is then connected in series with this parallel combination. An ideal 6.0-V battery is then connected across the series-parallel combination. What is the current through (a) the 4.0-22 resistor and (b) the 5.0-92 resistor? 58) If V = 40 V and the battery is ideal, what is the potential difference across R1 in the figure? R; = 102 Rz=2022 ? R =3 2017 w...
Two resistors connected in series have an equivalent resistance of 699.9 Ω. When they are connected in parallel, their equivalent resistance is 124.3 Ω. Find the resistance of each resistor. Ω (small resistance) Ω (large resistance)
Two resistors connected in series have an equivalent resistance of 667.1 Ω. When they are connected in parallel, their equivalent resistance is 157.4 Ω. Find the resistance of each resistor. a-) small resistance? b-)large resistance?
A 4.0 resistor, an 9.0 resistor, and a 12 resistor are connected in series with a 25 V battery. (a) What is the equivalent resistance? (b) What are the currents in each resistor? A (4.0 resistor) A (9.0 resistor) A (12 resistor) (c) Repeat for the case in which all three resistors are connected in parallel across the battery. (equivalent resistance) A (4.0 resistor) A (9.0 resistor) A (12 resistor)
How many 20 ΩΩ resistors must be connected in series to give an equivalent resistance to five 200 ΩΩ resistors connected in parallel?