Design a 4-bit counter C( represented by C3C₂C₁C)which can count the specified sequence as following: 0000011010010010 →11000000. The counter will use the falling edge of the clock denoted by Clk) and have a separate reset pin (R) which will reset the counter to 0000 when it is low (e.g. = 0). Please use D type Flip-flops. Write down the state diagram, and state table; Use K-map to simplify the input equations; Write down the simplified input equations and draw a neat circuit diagram. (Hint: use don't care for unused states)
Design a 4-bit counter C( represented by C3C₂C₁C)which can count the specified sequence as following: 0000011010010010 →11000000. The counter will use the falling edge of the clock denoted by Clk) and have a separate reset pin (R) which will reset the counter to 0000 when it is low (e.g. = 0). Please use D type Flip-flops. Write down the state diagram, and state table; Use K-map to simplify the input equations; Write down the simplified input equations and draw a neat circuit diagram. (Hint: use don't care for unused states)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Transcribed Image Text:Design a 4-bit counter C( represented by C3C₂C₁C₁)which can count the specified sequence as following:
0000011010010010 ➜ 11000000. The counter will use the falling edge of the clock
(denoted by Clk) and have a separate reset pin (R) which will reset the counter to 0000 when it is low
(e.g. = 0). Please use D type Flip-flops. Write down the state diagram, and state table; Use K-map
to simplify the input equations; Write down the simplified input equations and draw a neat circuit
diagram. (Hint: use don't care for unused states)
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