EGR-3331 Digital Design Lecture 1

Dr. Yassine SALIH-ALJ has a Bachelor's degree in Electrical Engineering.

Dr. Yassine SALIH-ALJ has worked in industry for over 10 years.

The course syllabus includes a section on Academic Integrity.

The course requires students to submit a final project at the end of the semester.

The question to ask the guardian is 'If I were to ask the other guardian which gate leads to happiness, what would he say?'

The guardian who always tells the truth will point to the gate that leads to despair.

A liar would point towards the correct gate.

Boolean Algebra is used to study the design of logic gates.

Logic gates can perform only numerical operations on digital signals.

A Boolean variable can take on more than two values.

Boolean operations are used to transform integer variables.

The dual of a Boolean expression can be obtained by subtracting the variables from the original expression.

The truth table method is used to prove the equivalence of two Boolean expressions.

Simplification of a Boolean expression always results in a more complex equation.

The SUM OF PRODUCTS (SOP) form of a Boolean expression requires products of multiple variables.

Algebraic techniques are used to simplify Boolean expressions.

K-maps are a graphical method used to simplify Boolean expressions.

The NOT operation replaces a Boolean value with its original value

The AND operation is a function of three variables

The OR operation is a function of three variables (A, B, C)

The Boolean function F(A,B) = A+B represents the AND operation

The dual of a Boolean expression is formed by replacing 0's with 1's and 1's with 0's

The involution law states that X + X' = 0

In Boolean algebra, the commutative law states that XY=YX for multiplication.

The dual of a Boolean expression is obtained by replacing all 0's with 1's and all 1's with 0's.

In Boolean algebra, the associative law states that (XY)Z=X(YZ) for multiplication.

A Boolean theorem can be proven by replacing all Boolean variables with values of 0 and 1 and using basic operations.

The distributive law A(B+C) = AB+AC is valid in ordinary algebra but not in Boolean algebra.

The dual of a Boolean expression is always equal to the original expression.