Boolean Algebra is about true and false and logic. The simplest thing we can do is to "not" or "invert": We can write this down in a "truth table" (we use T for true and F for false): We can "and" two values together. Both must be true for the result to be true: Example: If we cut the grass and wash the car we get ice cream!

There are many laws and theorems that can be used to simplify boolean algebra expressions so as to optimize calculations as well as improve the working of digital circuits. There are three basic Boolean algebra operations. These are conjunction, disjunction, and negation. The equivalent logical operators to these operations are given below.

In other words, the variables can only denote two options, true or false. The three main logical operations of boolean algebra are conjunction, disjunction, and negation. In elementary algebra, mathematical expressions are used to mainly denote numbers whereas, in boolean algebra, expressions represent truth values.

For example: Students can build circuits using Boolean logic in Atal Tinkering Labs. They can program robots that make decisions using Boolean operations. They can explore how traffic signals or calculators work using Boolean rules. By practicing these concepts through projects, students do not just memorize Boolean algebra.