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Digital Design Principles and Practices 3rd Edition Solution Manual PDF

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INSTANT PDF DOWNLOAD of the complete Digital Design Principles and Practices 3rd Edition Solution Manual by John F. Wakerly. This comprehensive solutions guide provides step-by-step answers to all textbook exercises covering number systems and codes, digital circuits, combinational and sequential logic design principles, flip-flops, counters, shift registers, HDL (VHDL/ABEL), logic gates (NAND, NOR, XOR), multiplexers, decoders, PLDs, FPGAs, CMOS, TTL families, timing analysis, metastability, and more. Perfect for engineering students and instructors to verify problem solutions and deepen understanding of digital logic design al design solution manual, wakerly 3rd edition pdf, digital logic circuits answers, engineering study guide, computer engineering exam prep, electrical engineering textbook, digital systems solutions, instant pdf download

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1
INTRODUCTION




E X E R C I S E S O L U T I O N S
1.2 Three definitions of “bit”:
(1) A binary digit (p. 1).
(2) Past tense of “bite” (p. 1).
(3) A small amount (pp. 6, 10).
1.3
ASIC Application-Specific Integrated Circuit
CAD Computer-Aided Design
CD Compact Disc
CO Central Office
CPLD Complex Programmable Logic Device
DAT Digital Audio Tape
DIP Dual In-line Pin
DVD Digital Versatile Disc
FPGA Field-Programmable Gate Array
HDL Hardware Description Language
IC Integrated Circuit
IP Internet Protocol
LSI Large-Scale Integration
MCM Multichip Module



1–1

,2 DIGITAL CIRCUITS


MSI Medium-Scale Integration
NRE Nonrecurring Engineering
OK Although we use this word hundreds of times a week whether things are OK or not, we have probably
rarely wondered about its history. That history is in fact a brief one, the word being first recorded in
1839, though it was no doubt in circulation before then. Much scholarship has been expended on the
origins of OK, but Allen Walker Read has conclusively proved that OK is based on a sort of joke.
Someone pronounced the phrase “all correct” as “oll (or orl) correct,” and the same person or someone
else spelled it “oll korrect,” which abbreviated gives us OK. This term gained wide currency by being
used as a political slogan by the 1840 Democratic candidate Martin Van Buren, who was nicknamed
Old Kinderhook because he was born in Kinderhook, New York. An editorial of the same year, refer-
ring to the receipt of a pin with the slogan O.K., had this comment: “frightful letters . . . significant of
the birth-place of Martin Van Buren, old Kinderhook, as also the rallying word of the Democracy of the
late election, ‘all correct’ Those who wear them should bear in mind that it will require their most
strenuous exertions ... to make all things O.K.” [From the American Heritage Electronic Dictionary
(AHED), copyright 1992 by Houghton Mifflin Company]
PBX Private Branch Exchange
PCB Printed-Circuit Board
PLD Programmable Logic Device
PWB Printed-Wiring Board
SMT Surface-Mount Technology
SSI Small-Scale Integration
VHDL VHSIC Hardware Description Language
VLSI Very Large-Scale Integration
1.4
ABEL Advanced Boolean Equation Language
CMOS Complementary Metal-Oxide Semiconductor
JPEG Joint Photographic Experts Group
MPEG Moving Picture Experts Group
OK (see above)
PERL According to some, it’s “Practical Extraction and Report Language.” But the relevant Perl FAQ entry,
in perlfaq1.pod, says “never write ‘PERL’, because perl isn't really an acronym, apocryphal folklore
and post-facto expansions notwithstanding.” (Thanks to Anno Siegel for enlightening me on this.)
VHDL VHSIC Hardware Description Language
1.8 In my book, “dice” is the plural of “die.”

, 2
NUMBER SYSTEMS
AND CODES



E X E R C I S E S O L U T I O N S
2.1 (a) 11010112 = 6B16 (b) 1740038 = 11111000000000112
(c) 101101112 = B716 (d) 67.248 = 110111.01012
(e) 10100.11012 = 14.D16 (f) F3A516 = 11110011101001012
(g) 110110012 = 3318 (h) AB3D16 = 10101011001111012
(i) 101111.0111 2 = 57.348 (j) 15C.3816 = 101011100.001112
2.3 (a) 102316 = 10000001000112 = 100438
(b) 7E6A16 = 1111110011010102 = 771528
(c) ABCD16 = 1010101111001101 2 = 1257158
(d) C35016 = 1100001101010000 2 = 1415208
(e) 9E36.7A16 = 1001111000110110.01111012 = 117066.3648
(f) DEAD.BEEF16 = 1101111010101101.10111110111011112 = 157255.5756748
2.5 (a) 11010112 = 10710 (b) 1740038 = 6349110
(c) 101101112 = 18310 (d) 67.248 = 55.312510
(e) 10100.11012 = 20.812510 (f) F3A516 = 6237310
(g) 120103 = 13810 (h) AB3D16 = 4383710
(i) 71568 = 369410 (j) 15C.3816 = 348.2187510




2–1

, 2–2 DIGITAL CIRCUITS


2.6 (a) 12510 = 11111012 (b) 348910 = 66418
(c) 20910 = 110100012 (d) 971410 = 227628
(e) 13210 = 10001002 (f) 2385110 = 5D2B16
(g) 72710 = 104025 (h) 5719010 = DF6616
(i) 143510 = 26338 (j) 6511310 = FE5916

2.7 (a) 1100010 (b) 1011000 (c) 111111110 (d) 11000000
110101 101110 11011101 1110010
+ 11001 100101 + 1100011 + 1101101
1001110 1010011 101000000 11011111

2.10 (a) 1372 (b) 4F1A5 (c) F35B (d) 1B90F
+ 4631 + B8D5 + 27E6 + C44E
59A3 5AA7A 11B41 27D5D
2.11
decimal + 18 + 115 +79 –49 –3 100
signed-magnitude 00010010 01110011 01001111 10110001 10000011 11100100
two’s-magnitude 00010010 01110011 01001111 11001111 11111101 10011100
one’s-complement 00010010 01110011 01001111 11001110 11111100 10011011

2.18 3

 b4j + i  2
j
hj =
i=0
Therefore,
4n – 1 n–1

B =  bi  2i =  hi  16i
i–0 i=0
4n – 1 n–1
–B = 24 n –  bi  2i = 16n –  hi  16 i
i=0 i=0
Suppose a 3n-bit number B is represented by an n-digit octal number Q. Then the two’s-complement of B is
represented by the 8’s-complement of Q.


2.22 Starting with the arrow pointing at any number, adding a positive number causes overflow if the arrow is
advanced through the +7 to – 8 transition. Adding a negative number to any number causes overflow if the
arrow is not advanced through the +7 to –8 transition.

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