Question: In the commutative law, in ORing and ANDing of two variables, the order in which the variables are ORed or ANDed makes no difference. [A]. True [B]. False Answer: Option A Explanation: No answer description available for this question.

Question: In Boolean algebra, = A. [A]. True [B]. False Answer: Option A Explanation: No answer description available for this question.

Question: In Boolean algebra, A + 1 = 1. [A]. True [B]. False Answer: Option A Explanation: No answer description available for this question.

Question: Mapping the standard SOP expression , we get [A]. (A) [B]. (B) [C]. (C) [D]. (D) Answer: Option B Explanation: No answer description available for this question.

Question: Mapping the SOP expression , we get ________. [A]. (A) [B]. (B) [C]. (C) [D]. (D) Answer: Option B Explanation: No answer description available for this question.

Question: From the truth table below, determine the standard SOP expression. [A]. [B]. [C]. [D]. Answer: Option D Explanation: No answer description available for this question.

Question: For the SOP expression , how many 0s are in the truth table’s output column? [A]. zero [B]. 1 [C]. 4 [D]. 5 Answer: Option C Explanation: No answer description available for this question.

Question: For the SOP expression , how many 1s are in the truth table’s output column? [A]. 1 [B]. 2 [C]. 3 [D]. 5 Answer: Option C Explanation: No answer description available for this question.

Question: A truth table for the SOP expression has how many input combinations? [A]. 1 [B]. 2 [C]. 4 [D]. 8 Answer: Option D Explanation: No answer description available for this question.

Question: Convert the following SOP expression to an equivalent POS expression. [A]. [B]. [C]. [D]. Answer: Option B Explanation: No answer description available for this question.