Physics

Logic Gates

AND, OR, NOT Gates

Physics
NEET UG
Version 1Updated 23 Mar 2026

Logic gates are fundamental building blocks of all digital electronic circuits. They are electronic circuits that operate on one or more binary inputs to produce a single binary output. The relationship between the input and output is based on a certain logical function. These gates are essentially decision-making elements, processing information in the form of binary signals (0s and 1s). The thre…

Quick Summary

Logic gates are the fundamental building blocks of digital electronics, processing binary inputs (0s and 1s) to produce a single binary output based on specific logical rules. The three basic gates are AND, OR, and NOT.

An AND gate yields a '1' output only if all its inputs are '1'; otherwise, it's '0'. Its Boolean expression is Y=ABY = A \cdot B. An OR gate yields a '1' output if at least one of its inputs is '1'; it's '0' only if all inputs are '0'.

Its Boolean expression is Y=A+BY = A + B. A NOT gate (inverter) has a single input and output, producing the inverse of its input (Y=AˉY = \bar{A}). Each gate has a unique logic symbol and a truth table that comprehensively defines its input-output relationship.

These gates are physically realized using semiconductor devices like transistors, acting as switches. Understanding their symbols, truth tables, and Boolean expressions is crucial for NEET, as they form the basis for all digital circuit analysis.

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Key Concepts

AND Gate Operation and Truth Table

The AND gate is a fundamental logic gate that implements the logical conjunction. Its output is HIGH (1) only…

OR Gate Operation and Truth Table

The OR gate implements the logical disjunction. Its output is HIGH (1) if at least one of its inputs is HIGH…

NOT Gate Operation and Truth Table

The NOT gate, also known as an inverter, is the simplest logic gate with a single input and a single output.…

  • AND GateY=ABY = A \cdot B. Output is 1 only if ALL inputs are 1. Symbol: 'D' shape.
  • OR GateY=A+BY = A + B. Output is 1 if AT LEAST ONE input is 1. Symbol: Curved/crescent shape.
  • NOT GateY=AˉY = \bar{A}. Output is the inverse of input. Symbol: Triangle with a bubble.
  • Binary0 (LOW/False), 1 (HIGH/True).
  • Truth TableLists all input combinations and corresponding outputs.

To remember the basic gates' functions:

All Needs Done for output 1 (AND gate: All inputs must be 1 for output 1).

One Required for output 1 (OR gate: At least one input must be 1 for output 1).

Not Opposite Truth (NOT gate: Output is the opposite of the input).

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