Given: A basic 3:8 decoder has address inputs A2:0 and outputs Y0, Y1, …, Y7. Suppose A2 = 0, A1 = 1 and A0 = 1.  Select the correct answer.

Given: If you were to put this function into the K-map below, what value would go into the square marked S24?

A timing diagram is given for inputs to a D Flip-Flop with Enable (active high). What is the value of the Q output of the D Flip-Flop with Enable at time = 15 ns? Assume the delay from inputs changing to output changing is negligible.

Given: A basic 3:8 decoder has address inputs A2:0 and outputs Y0, Y1, …, Y7. Suppose A2 = 0, A1 = 1 and A0 = 1.  Select the correct answer.

REQUIRED:  Briefly explain a) what each of the following mean and b) their relevance to the audit of cash, naming one audit procedure you would use for testing for each item (Hint: this was an inclass problem we discussed!).   Be sure to answer all parts of the question to get full credit! Kiting     Lapping     Skimming

REQUIRED: Please respond to each part of this question that deals with cash. (Hint:  These items were discussed in class numerous times!) 1. Why is cash significant to the audit, even if it is considered immaterial?   2. Name a audit procedure that must always be done for cash, even if it is immaterial? (Hint: not a bank reconcilation).   3. Name and briefly descibe two different controls for cash.  (Hint: not a bank reconcilation).  

A timing diagram is given for inputs to a D Flip-Flop with Enable and Reset (both active high, reset is synchronous). What is the value of the Q output of the D Flip-Flop with Enable and Reset at time = 13 ns? Assume the delay from inputs changing to output changing is negligible.

Given: 101101002  is an 8-bit two’s complement number. What is its value in decimal (ex: “-25”, “45”)

Q5-B-8 points One urn contains two black balls (labeled B1 and B2​) and one white ball.A second urn contains one black ball and two white balls (labeled W1​ and W2​). Suppose the following experiment is performed: One of the two urns is chosen at random. Next, a ball is randomly chosen from the urn. Then a second ball is chosen at random from the same urn without replacing the first ball. a) What is the probability that two balls of different color are chosen? b) Construct the possibility tree with all possible outcomes.

Given: 101010102  is an 8-bit unsigned binary number. What is its value in decimal (ex: “-25”, “45”)