Q.1.

From the truth table below, determine the standard SOP expression.

Q.2.

Determine the values of A, B, C, and D that make the product term equal to 1.

Q.3.

Mapping the standard SOP expression , we get

Q.4.

Mapping the standard SOP expression , we get

Q.5.

Which output expression might indicate a product-of-sums circuit construction?

Q.6.

Which of the following combinations cannot be combined into K-map groups?

Q.7.

What is the primary motivation for using Boolean algebra to simplify logic expressions?

Q.8.

Which statement below best describes a Karnaugh map?

Q.9.

Converting the Boolean expression LM + M(NO + PQ) to SOP form, we get ________.

Q.10.

How many gates would be required to implement the following Boolean expression after simplification? XY + X(X + Z) + Y(X + Z)

Q.11.

A Karnaugh map is a systematic way of reducing which type of expression?

Q.12.

AC + ABC = AC

Q.13.

Which of the examples below expresses the distributive law of Boolean algebra?

Q.14.

Which of the following is an important feature of the sum-of-products (SOP) form of expression?

Q.15.

Which Boolean algebra property allows us to group operands in an expression in any order without affecting the results of the operation [for example, A + B = B + A]?

Q.16.

If you need a NAND, an AND, and an inverter you would purchase a 7400 IC.

Q.17.

Applying the distributive law to the expression , we get ________.

Q.18.

The systematic reduction of logic circuits is performed using Boolean algebra.

Q.19.

SOP stands for sum-of-powers.

Q.20.

CPLD software can be used to design original circuits that prove the Boolean rules and laws.