reciprocity theorem notes rgpv ec branch
The reciproity theorem is a mathematical theorem that states that the ratio between two voltages or currents at two different points in a network is equal to the ratio between the two impedances or admittances at those points. This theorem is applicable to linear networks in which the elements involved are linear and bilateral. It is widely used in the analysis of electrical and electronic circuits and networks. The reciprocity theorem can be used to simplify the analysis of a network by reducing the number of unknowns and equations. It can also be used to solve for the parameters of a linear, bilateral network, such as the transfer function, input impedance, and output impedance. The reciprocity theorem can be applied to linear and non-linear networks as long as they are linear and bilateral.
Rohit Lodhi
Potential function for sinusoidal oscillations.pdf
this is a Potential function for sinusoidal oscillations.pdf
sigma delta modulation
in this pdf you can download the notes of sigma delta modulation
cylic code in digital communication
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automatic rr technique in digital communication
this is pdf which contains digital communication notes unite 5
microprocessor 8086 instruction set
this is a pdf which consist instruction set of 8086
Solution of the potential equation in RGPV EC BRANCH
This handwritten note is a solution to a potential equation. It starts by restating the equation and then provides a step-by-step explanation of how to solve the equation. It includes a diagram of the equation and explains the meaning of each of its variables. The note concludes with a summary of the solution and the final answer.
digital system logic gate
logic gate
microprocessor 8086 addressing mode
microprocessor 8086 addressing mode
Retarded Potential.pdf
Retarded Potential.pdf
Assummed current distribution.pdf
this is my handwritten notes An assumed current distribution is a way of solving a circuit where the current is divided based on its resistance. This method involves assigning a specific current to each branch of a circuit and then solving for the voltage at each node. This method can be used to solve for both DC and AC circuits. Generally, the assumed current distribution is written in the form of a current direction arrow (or a current source) pointing from one node to another. This arrow signifies the assumed current that is flowing through that branch of the circuit. The current directions are then used to solve for the voltage at each node, which can then be used to determine the total current in the circuit.
Electromagnetic field close to Antenna RGPV EC BRANCH
This document contains handwritten notes about the electromagnetic field close to an antenna. The notes discuss the behavior of electromagnetic fields near the antenna, including their size, shape, and intensity. The notes discuss the effects of the antenna's position and orientation on the field, as well as the effect of nearby objects on the field. Additionally, the notes discuss the concept of "near field" and "far field," and the differences between them. The notes also cover topics such as the types of radiation emitted by the antenna, and the use of mathematical models to predict the behavior of the electromagnetic field.