ECE 2030 Spring 2001 Exam One in Computer Engineering, Exams of Computer Science

A computer engineering exam from spring 2001. It consists of 4 problems, each with multiple parts, totaling 100 points. The exam covers topics such as switch level implementation using n and p type switches, mixed logic notation, 4 to 2 and 2 to 4 encoders and decoders, and karnaugh maps. Students are required to create switch level implementations, extract output expressions, describe corresponding outputs, and simplify sum of products and product of sums expressions using karnaugh maps.

Typology: Exams

2012/2013

Uploaded on 04/08/2013

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ECE 2030 2:00pm Computer Engineering Spring 2001
4 problems, 5 pages Exam One 9 February 2001
1
Instructions: This is a closed book, closed note exam. Calculators are not permitted. If you have
a question, raise your hand and I will come to you. Please work the exam in pencil and do not
separate the pages of the exam. For maximum credit, show your work.
Good Luck!
Your Name (please print) ________________________________________________
1234 total
30 25 15 30 100
pf3
pf4
pf5

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4 problems, 5 pages Exam One 9 February 2001

Instructions: This is a closed book, closed note exam. Calculators are not permitted. If you have a question, raise your hand and I will come to you. Please work the exam in pencil and do not separate the pages of the exam. For maximum credit, show your work. Good Luck!

Your Name ( please print ) ________________________________________________

1 2 3 4 total

4 problems, 5 pages Exam One 9 February 2001

Problem 1 (3 parts, 30 points) Incomplete Circuits

For each expression below, create a switch level implementation using N and P type switches. Assume both inputs and their complements are available. Your design should contain no shorts or floats. Use as few transistors as possible, but do not simplify the expression.

OUTx = A โ‹… B + A โ‹… B OUTy = A + ( B โ‹… C )+ D OUTz = ( A + B + C )โ‹…( D + E )

4 problems, 5 pages Exam One 9 February 2001

Problem 3 (1 part, 15 points) Building Blocks

Consider the following circuit. For each combination of inputs listed below, describe the corresponding outputs.

A

B

C

X

Y

Z

4 to 2

priority

encoder

In 0

In^1

In 2

In (^3) In 3 > In 2 > In 1 > In 0

Out 0

Out 1

V

2 to 4

decoder

In 0

In 1

En

Out 0

Out^1

Out 2

Out 3

A B C X Y Z

Problem 4 (3 parts, 30 points) Karnaugh Maps

Part A (10 points) Describe the behavior of the following expression by completing the entries in the Karnaugh Map. You only need to put a 1 and 0 in each box. Do not simplify.

Out =( A + C + D )โ‹…( A + B + C + D )โ‹…( B + C + D )โ‹…( A + C + D )

4 problems, 5 pages Exam One 9 February 2001

Part B (10 points) For the following behavior (in map format), derive a simplified sum of products expression using a Karnaugh Map. Circle and list the prime implicants, indicating which are essential. Then write the simplified SOP expression.

A

A

B B

C

C

C

D

D D

prime implicants

essential? yes no

simplified SOP expression

Part C (10 points) For the following behavior (in map format), derive a simplified product of sums expression using a Karnaugh Map. Circle and list the prime implicants, indicating which are essential. Then write the simplified POS expression.

A

A

B B

C

C

C

D

D D

prime implicants

essential? yes no

simplified POS expression