6. calculate the corresponding branches current in the circuit using Ohm’s law.

1. Using circuit 3-1, calculate the total current (which is also
the capacitor current and resistor current) by using Ohm’s Law. To
do this, you must first compute the total impedance of the circuit,
in polar form. Also, remember that Vs (source voltage) phase shift
is 0 degrees. Write your answer in polar form.
2. Compute the voltage across the capacitor (C1), using Ohm’s
Law and your result from #1. Write your answer in polar form.
3. In a series...
Problem 3: Branches and Loops II (25pts). Consider the following circuit: Ri=521 = 12 V D WB+C V = 6 v L R =1003 ER-52 V - 24V E Ri= 150 1. Identify the branches and the loops of the circuit. 2. Using Kirschoff's rules and the loop current method, calculate the voltage and the current across each resistor. 3. Calculate the electric power dissipated in each resistor.
Solving DC circuits
1) simplify and sketch the given circuit
2) apply Kirchoff’s Law and Ohm’s Law to calculate the voltage
drop across and current through each resistor in the circuit.
V=6V
In the following circuit, the current in one of the branches is known to be 0.07A, as shown in the diagram. Use Kirchhoff's Rules to determine the other two currents, l1and 12, in the circuit. 25 w 5 V 10 V 750 11 12 w 1000 0.07 AN WA 20 V 5012 I ww 150 12
In the following circuit, the current in one of the branches is
known to be 0.07 A, as shown in the diagram. Use
Kirchhoff’s Rules to determine the other two currents, ?1
and ?2, in the circuit.
25 Ω ww 5 V 75 Ω 10 V 11 12 ww 100 Ω 0.07 Α. 20 V 50 Ω ww 150 Ω
When resistors are in series, each resistor has the same current but the voltage is different for each according to Ohm’s Law. A given circuit consists of two resistors in series connected to a 24.0-V battery. The current in the circuit is 0.0320 A. If R_1=250.0 Ω,and R_2=500.0 Ω. Find the potential difference across each resistor. Find the equivalent resistance. If the circuit in Problem 6 above is reconnected with the two resistors in parallel, the...
Problem 05 Use Ohm's Law to calculate the AC current i(t) in the following circuit when the switch is in position 1 and position 2, respectively, 10023 3 150 2 3sin(501) Position 1: i(t) = Position 2: i(t) = Problem 06 Determine the number of branches, nodes and independent loops in the following circuit ΤΩ 12 V 38.2 3522 (2A b = n Problem 07 Use KCL to obtain currents 11, 12, and is in the following circuit. 12 mA...
Consider the circuit below. (a) Using Kirchhoff's rules, determine electric currents in all of the branches. Make sure to clearly label each of the currents on the diagram. (b) Calculate the amount of power dissipated by the 6 Ohms resistor. 1.12 2.12 3.12 5V 10V 6123 20V
Find the current through all branches of this circuit. Credit will be awarded based on the work that is shown, as well as the accuracy of the answer. (Note: no credit will be awarded for attempts to add resistors in parallel or add resistors in series) R1 150Ω R2 50 Ω 24 Vニ 100 Ω R4 300 Ω R, 250 Ω
1) In the circuit below the currents are named A, and lc The current direction is determined by the source (out of positive terminal) in the middle and right branches and is clockwise in the left branch · IA flows through R2 and R1 Is flows through R4 and Vb cflows through R3, Vc AB R2 R3 R4 R1 Vb a) Draw the circuit and show the 3 currents described above, including arrows showing the current direction. Show the voltage...