Consider ten 295 Ω resistors connected together. A.) What would be their resistance, Rs, in kilohms, if they were connected in series?  B.)  What would be their resistance, Rp, in ohms, if they were connected in parallel?

Part A: A resistor has a current of 50 mA and an electrical resistance of 5 k ohms. What is the voltage drop across the resistor? Part B: A capacitor with a capacitance of 14 F has a charge of 15 C stored on it. What is the voltage change across the capacitor?

a) For the circuit shown, find the voltage of the unknown battery E. The ammeter can be considered perfect (i.e. no resistance), and it reads the current in the wire to be 0.5A in the direction shown. b) Find the current I1 and I2 c) Suppose the capacitor C= 2x10-12 F is hooked into the network by joining points A and A', and B and B'. After a short time the ammeter again reads 0.5A, and no current flows in the branch containing the capacitor. Find the charge on the capacitor.

26. Four resistors are connected to a battery as shown in the figure below, with ɛ = 15.0 V, R1 = 10.0 Ω, R2 - 20.0 Ω , R3- 40.0 Ω , and R4-30.0 Ω. %3D R2 R1 R4 AL R3 a) What is the equivalent resistance of the circuit? b) What is the potential (in volts) across each of the four resistors? c) What is the current across each of the four resistors?

A circuit containing five resistors connected to a battery with a 12 V emf is shown below. What is the potential difference across the 5 ohm resistor? What is the current flowing through the 12 ohm resistor?

In the circuit below R1 = 33 Ω, R2 = 64 Ω, R3 = 118 Ω, and V = 95 V. What is the magnitude of the voltage drop across the R2 resistor?

A battery with a terminal voltage of 9V is connected to a circuit consisting of four 20 Ω and one 10 Ω resistors all in series (shown figure below). Assume the battery has negligible internal resistance. A. 49 μF    B. 47 μF    C. 45μF      D. 48 μF

ach of the circuits below consists of identical batteries and resistors. All of the switches are closed at the same time. A F a, Rank the circuits on the basis of their total resistance. Largest 1. 2. 3. 4. 5. 6. Smallest The ranking cañnot be determined based on the information provided. b. Rank the circuits.on the basis of the elapsed time before the battery "dies". Largest 1. 2. 3. 4. 5. 6. Smallest The ranking cannot be determined based on the information provided. Explain the reasons for your rankings:

1. In the following infinite resistor system, show that the equivalent resistance between points A and B is (1 +√3)R.¹ Ac R R BoW A'R R B' R www R R www R www

Answer the following in the picture.