📘 electrical engineering

1. **Problem Statement:** Calculate the total load from the supply in kW, kVA, and power factor, and find the kVA rating of the capacitor to bring the power factor to unity for the

1. Let's start by stating the problem: You want to understand why the power dissipated is the same and whether it is because the power factor is the same. 2. Power dissipated in an

1. **Problem Statement:** We have a parallel AC circuit with two branches connected to a 100 V, 50 Hz supply.

1. **Problem Statement:** Given a parallel AC circuit with two branches connected to a 100 V, 50 Hz supply:

1. **Problem Statement:** Calculate the voltage drop across the 2 Ω resistor in the given circuit using the superposition theorem. 2. **Understanding the Circuit:** The circuit has

1. **Problem Statement:** Calculate the voltage drop across the 2 ohm resistor using the superposition theorem. 2. **Superposition Theorem:** This theorem states that in a linear c

1. **Problem Statement:** We have a circuit with a 2 Ω resistor in series with a parallel combination of 4 Ω and 6 Ω resistors. There is a 24 A current source on the left and a 6 A

1. **Problem 1: Find the current through the 4 Ω resistor in Fig. 01 using the superposition principle.** 2. The superposition principle states that in a linear circuit with multip

1. **Problem Statement:** You are given a passive RLC circuit with an inductor (1 H), capacitor (2 F), resistor (4 Ω), a voltage source $v_s(t)$, and a current source $i_s(t) = 3v_

1. **Problem Statement:** Calculate the current through the 8-ohm resistor in the given circuit using Thevenin's theorem. Then, find the current if the 6-V battery connections are

1. **Problem Statement:** Find the transfer function $H(s) = \frac{V_o(s)}{V_i(s)}$ of the given operational amplifier circuit. 2. **Circuit Description:** The input voltage $V_i(t

1. **Problem statement:** We are given the impedance $Z$ of a parallel circuit as $$\frac{1}{Z} = \frac{1}{R} + j\omega L + j\omega C$$

1. **Stating the problem:** We want to simplify the expression $$\frac{1}{z} = \frac{1}{R + j\omega L} + j\omega C$$ and check the correctness of the working for the specific value

1. **Stating the problem:** We are given a network of resistors with values $R_1=8\Omega$, $R_2=18\Omega$, $R_3=9\Omega$, $R_4=20\Omega$, $R_5=5\Omega$, $R_6=1\Omega$, and $R_7=2\O

1. **State the problem:** Calculate the total inductance $L_T$ of the given circuit with inductors $L_1$ to $L_7$ having values 1mH, 3mH, 2mH, 4mH, 5mH, 6mH, and 7mH respectively.

1. **State the problem:** We need to find the current $I_{AB}$ in the given circuit using the Superposition theorem. The circuit has a 6A current source, a 5\,\Omega resistor, a 2\

1. **State the problem:** We need to find the current through the 15 \(\Omega\) resistor in the given circuit using the nodal method. 2. **Identify nodes and assign voltages:** Let

1. **Problem Statement:** Write the nodal equilibrium equations for the circuit in Fig. 2.92 with nodes K1, K2, K3 having voltages $V_1$, $V_2$, and $V_3$ respectively, and find th

1. **State the problem:** We have a circuit with nodes a, b, c, and d, resistors between nodes, and current sources. We need to find currents $I_{ab}$ (between a and b), $I_{bd}$ (

1. **State the problem:** We have a circuit with nodes a, b, and c (ground). Given conductances and current sources, we need to find node voltages $V_1$ (at node a) and $V_2$ (at n

1. **State the problem:** We have a circuit with two voltage sources (25 V and 50 V) and resistors arranged with nodes A and B. We need to find the node voltages $V_1$ (at node A)