What is meant by the complement of a Boolean function?

The complement of a Boolean function is the inverse of the function, where all the logic values are inverted. If the function is represented as F, then the complement is denoted as F’, which is obtained by changing all 1s to 0s and vice versa. The complement operation can be calculated using De Morgan’s laws and is essential in designing circuits for negation or inversions in logic.

Related Questions:

  1. Define Boolean function.
  2. Draw the graphical symbols of AND, OR, NOT, NAND, and NOR gates and write their functions.
  3. Explain how NAND and NOR gates can be created using AND, OR, and NOT gates.
  4. Draw truth tables of the following Boolean functions.
  5. Simplify the Boolean functions of Question 5 using Karnaugh map.
  6. Draw the logic circuits of the following Boolean functions.
  7. What is a logic gate?
  8. Define truth table.
  9. What is Karnaugh map and why is it used?
  10. Draw three-variable Karnaugh map for variables X, Y, and Z.
  11. Define the XOR gate and write its Boolean expression.
  12. Explain the significance of De Morgan’s Theorems in Boolean algebra.
  13. Why is the NAND gate considered a universal gate?
  14. Show memory hierarchy with the help of a diagram.
  15. Write four properties of computational thinking.
  16. Model Papers (1-10)
  17. Define computer.
  18. What is an algorithm and what is the role of an algorithm in problem-solving?
  19. What is a flowchart?
  20. Draw any four graphical symbols used in a flowchart and explain them.