You bought a 36.0 V battery, 20.0 Ω, 76.0 Ω, and 103.0 Ω resistors. You decide to connect them in parallel and wish to calculate the current (in A) through each resistor and power(in W) dissipated by each resistor. (a)Calculate the equivalent resistance in the parallel circuit.Reqv= Ω   (b)Calculate the currents (in A) and the power (in W)for each resistor.

A 12.0 V battery is hooked up with three resistors (R1, R2, and R3) in parallel with resistances of 20.0 Ω, 75.0 Ω, and 100.0 Ω, respectively. Draw a labeled circuit diagram for the circuit described using correct symbols. (Use computer drawing tools or hand draw, scan and copy and paste.)   Calculate the equivalent resistance.     Calculate the current passing through each resistor in the circuit.

Three 7.50 Ω resistors are connected in series to a 22.0 V battery. What is the equivalent resistance (in Ω) of the circuit?   What is the current (in A) in each resistor?   (b) Three other 7.50 Ω resistors are all connected in parallel across a second 22.0 V battery. What is the equivalent resistance (in Ω) of this circuit?   What is the current (in A) in each resistor in this circuit?

Two resistors are connected in series in a circuit with a battery. The electromotive force (emf) of the battery is 3.0 volts. The resistances are 0.40 ohms and 1.85 ohms. (a) Determine the current I. Hint: The same current flows through both resistors. The voltage drop across the two resistors, i.e. IR₁ ✈ IR₂, is equal to the emf. (d) Determine the power in the first resistor. 1.78 W (e) Determine the power in the second resistor. 2.49 W

(a) Three 5.30 Ω resistors are connected in series to a 20.0 V battery. What is the equivalent resistance (in Ω) of the circuit?   What is the current (in A) in each resistor?   (b) Three other 5.30 Ω resistors are all connected in parallel across a second 20.0 V battery. What is the equivalent resistance (in Ω) of this circuit?   What is the current (in A) in each resistor in this circuit?