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

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Similar questions

A 3-bit counter counts in the sequence: 001, 011, 010, 110, 111, 000, 100 and repeats. Draw thelogic diagram for a circuit that implements this. Use D flip-flops. Please explain your process.
1) by creating the state table for the state diagram given below a) draw logic diagrams by designing Sequential Circuits with JK Flip flops. b)Draw logic diagrams by designing Sequential Circuits with D-Type Flip flops.
I need the answer as soon as possible
Which of the following statements is true regarding a D flip flop? O a. All changes on D will be observed at Q. O b. Q will be equal to D after the clock transition. O c. Q is equal to D all the time. O d. Q is equal to D as long as the clock is high.
DESIGN THE SYNCHRONOUS COUNTER WITH THE FOLLOWING STATE TRANSITION DIAGRAM. USE J-K FLIP FLOP IN THE IMPLEMENTATION. 110 00 100 111 010 001 101 011
Design the circuit of the following synchronous counter defined by the state transition diagram. Show the state table, the simplified K-Map and Boolean equation of each input and draw the circuit. Use JK flip flop. 000 001 111 010 110 101 011 100
asynchronous counters differs from a synchronous counter in * (a) the number of state in sequence (b) the method of clocking (c) the type of flip-flops used (d) the value of the modulus
What is NOR gate R-S flip flop?
In a J - K flip-flip we have J = Q and K = 1. Assuming the flip flop was initially cleared and then clocked for 6 puleses, the sequence at the Q output will be (a) 010000 (b) 011001 (c) 010010 (d) 010101
Consider the following circuit with 2 inputs (X and Y) and 2 J-K flip flops.· When X=0, the output (Q1Q0) preserves its value regardless of the value of Y.· When X=1 and Y=1, the output (Q1Q0) counts up by one (00-01-10-11-00 …).· When X=1 and Y=0, the output (Q1Q0) counts down by one (00-11-10-01-00 …). a) Derive the state transition, output table.b) Derive flip-flop excitations (logic expressions).c) Draw the circuit implementation using only 2-input NAND gates to drive the inputs J0and K0, and only multiplexers (MUX) to drive the inputs J1 and K1.
a. Construct a synchronous 3-bit Up/Down counter with irregular sequence by using J-K flip-flops. The state diagram is shown below. Y = 1 00 010 110 Y =0 101 111 0, 011 100 001 b. Construct an asynchronous counter with a modulus of eleven by using J-K flip-flops. The counter should follow the straight binary sequence from 0000 through 1011. c. The counters are used in cascading in order to achieve the higher modulus operation. A certain application requires an overall modulus of 39,000 which can be achieved by placing the counters in cascading. You are requested to design a circuit for the said purpose by using 74HC161.
Digital Logic Design