Define Boolean Algebra And explain three basic operations of Boolean algebra.

Explain the postulates of Boolean algebra.

Write a short note on Boolean functions.

Explain operator precedence in Boolean function.

What is the truth table? Explain with a suitable example.

Explain DeMorgans theorem with the help of the truth table.

What are the steps of complementing a Boolean function?

What is the complement of the Boolean function: $f=x^{\text{'}}y{z}^{\text{'}}+x{y}^{\text{'}}{z}^{\text{'}}?$

What is the complement of the Boolean function: $g=(a^{\text{'}}+bc)d^{\text{'}}+e?$

Using Boolean algebra postulates prove that $x+xy=x.$

Using Boolean algebra postulates prove that $x+x^{\text{'}}y=x+y.$

List down any five properties and dual properties of Boolean algebra.

Write down the steps to find the dual of the Boolean expression. And what will be the dua $x(y+z^{\text{'}})?$

What are logic gates? Write down the classification of logic gates.

What are Min$-$terms and Max$-$terms? Write down the Min$-$terms and Max$-$terms of $2-$varia

Write down the Min$-$terms and Max$-$terms of $3-$variables.

Write a short note on Karnaugh Map. Simplify the Boolean function

$f=m0+m2+m3.$ Using $2-$variable $k-$map.

Simplify the Boolean function $f(x,y,z)={\displaystyle \underset{?}{\overset{?}{}}}(3,4,5,7).$

Simplify the Boolean function $f(x,y,z)={\displaystyle \underset{?}{\overset{?}{}}}(2,3,5,6,7).$

Explain Don't Cares in K$-$map.

Simplify the Boolean function $f(x,y,z)=(1,2,5,7)+{\displaystyle \underset{?}{\overset{?}{}}}d(1,2,5,7)$