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SEQUENTIAL CIRCUITS Sequential Circuits Sequential Circuits.

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Presentation on theme: "SEQUENTIAL CIRCUITS Sequential Circuits Sequential Circuits."— Presentation transcript:

1 SEQUENTIAL CIRCUITS Sequential Circuits Sequential Circuits

2 Two Types of Switching Circuits
Combinational Circuits Combinational circuits have only input and output. Output depends on input. Example: AND,OR,NAND,NOR,XOR etc Sequential Circuits Sequential circuits have input, present state, next state and output. Next state depends upon present state and input. Output depends upon present state and input Example: Flip-Flops etc Sequential Circuits Sequential Circuits

3 FLIP FLOPS AND THEIR APPLICATIONS
1. Sequential Circuits Sequential Circuits

4 Sequential Circuits Sequential Circuits

5 Sequential Circuits Sequential Circuits

6 Sequential Circuits Sequential Circuits

7 Sequential Circuits Sequential Circuits

8 Sequential Circuits Sequential Circuits

9 When any two out of S,R,T equals 1, we have don’t care
When S = 1, Q+ = 1 When R = 1, Q+ = 0 When T = 1, State changes When any two out of S,R,T equals 1, we have don’t care Sequential Circuits Sequential Circuits

10 Sequential Circuits Sequential Circuits

11 T- Flip Flop Example 1: Design a modulo-8 binary -up counter using
Modulo 8 counter : Counts upto 7 . So we need three Flip-flops for eight states Sequential Circuits Sequential Circuits

12 modulo-8 counter Sequential Circuits Sequential Circuits

13 modulo-8 counter Sequential Circuits Sequential Circuits

14 modulo-8 counter Sequential Circuits Sequential Circuits

15 modulo-8 counter Sequential Circuits Sequential Circuits

16 T- Flip Flop with input x
Example 2: Design a modulo-8 binary -up counter using T- Flip Flop with input x Modulo 8 counter : Counts upto 7 . So we need three Flip-flops for eight states Sequential Circuits Sequential Circuits

17 modulo 8 counter with I/p x
Sequential Circuits Sequential Circuits

18 modulo 8 counter with I/p x
Sequential Circuits Sequential Circuits

19 modulo 8 counter with I/p x
Sequential Circuits Sequential Circuits

20 modulo 8 counter with I/p x
Sequential Circuits Sequential Circuits

21 using SR- Flip Flop without input x
Example 3: Design a binary decade counter using SR- Flip Flop without input x Decade Counter: Counts up to 9 . So we need four Flip-Flops for ten states Sequential Circuits Sequential Circuits

22 Binary Decade counter Sequential Circuits Sequential Circuits

23 Binary Decade counter Sequential Circuits Sequential Circuits

24 Binary Decade counter Sequential Circuits Sequential Circuits

25 Binary Decade counter Sequential Circuits Sequential Circuits

26 Binary Decade counter Sequential Circuits Sequential Circuits

27 way specified below, use J-K Flip-Flop.
Example 4: Design a modulo-8 counter which counts in the way specified below, use J-K Flip-Flop. Sequential Circuits Sequential Circuits

28 TRUTH TABLE: present state next state Sequential Circuits

29 Gray code counter Y3 Sequential Circuits Sequential Circuits

30 Gray code counter: Y2 Sequential Circuits Sequential Circuits

31 Gray code counter: Y1 Sequential Circuits Sequential Circuits

32 Design a T-Flip-Flop using S-R Flip-Flop
Example 5: Design a T-Flip-Flop using S-R Flip-Flop Sol: Sequential Circuits Sequential Circuits

33 T Flip flop using S-R flipflop
Sequential Circuits Sequential Circuits

34 Design a J-K Flip Flop using S-R Flip Flop
Example 6: Design a J-K Flip Flop using S-R Flip Flop Sol: Sequential Circuits Sequential Circuits

35 J-K Flip Flop using S-R Flip Flop
Sequential Circuits Sequential Circuits

36 Design a sequential circuit given below using J-K FlipFlop
Example 7: Design a sequential circuit given below using J-K FlipFlop Sequential Circuits Sequential Circuits

37 Truth Table: I/p Present st. Next state o/p Sequential Circuits

38 Design of Seq. Circuit Sequential Circuits Sequential Circuits

39 Design of Seq. Circuit Sequential Circuits Sequential Circuits

40 Design of Seq. Circuit Sequential Circuits Sequential Circuits

41 Design of Seq. Circuit Sequential Circuits Sequential Circuits

42 Design a binary modulo-5 counter using SRT- Flip Flop with input x
Example 8: Design a binary modulo-5 counter using SRT- Flip Flop with input x Modulo-5 Counter: Counts up to 4 . So we need three Flip-Flops for five states Sequential Circuits Sequential Circuits

43 Binary Modulo-5 counter
STATE TABLE Sequential Circuits Sequential Circuits

44 Binary Modulo-5 counter
Sequential Circuits Sequential Circuits

45 Binary Modulo-5 counter
Sequential Circuits Sequential Circuits

46 Binary modulo-5 counter
Note: Here S’and C’ stands for the compliment value of the corresponding cells in the S and C K-maps Assume T’ = So S’ and C’ comes out to be Sequential Circuits Sequential Circuits

47 Binary Modulo-5 counter
Sequential Circuits Sequential Circuits

48 Binary modulo-5 counter
Assume T’ = So S’ and C’ comes out to be Sequential Circuits Sequential Circuits

49 Binary modulo-5 counter
Sequential Circuits Sequential Circuits

50 Binary modulo-5 counter
Assume T’ = 1 So S’ and C’ comes out to be 0 and 0 Sequential Circuits Sequential Circuits

51 G = 0 Q+ does not respond G = 1 Q+ responds Sequential Circuits

52 T-G Flip Flop Application Equation
This is the Application Equation of the T-G Flip-Flop Sequential Circuits Sequential Circuits

53 Design T2 and G2 for a modulo-5 binary up counter
Example 9: Design T2 and G2 for a modulo-5 binary up counter Modulo-5 counter: Counts up to 4 . So we need three Flip-Flops for five states Sequential Circuits Sequential Circuits

54 Modulo 5 binary upcounter STATE TABLE
Sequential Circuits Sequential Circuits

55 Modulo 5 binary upcounter
Sequential Circuits Sequential Circuits

56 Modulo 5 binary upcounter
Sequential Circuits Sequential Circuits

57 Modulo 5 binary upcounter
Sequential Circuits Sequential Circuits

58 Modulo 5 binary upcounter
Sequential Circuits Sequential Circuits

59 Counts up to 7 . So we need three Flip-Flops for seven states
Example 10: Design an Octal upcounter(Binary counter) using S-C Flip-Flop using Tabular Method Octal up counter: Counts up to 7 . So we need three Flip-Flops for seven states Sequential Circuits Sequential Circuits

60 Octal up counter STATE TABLE Sequential Circuits Sequential Circuits

61 Octal up counter Sequential Circuits Sequential Circuits

62 Octal up counter Sequential Circuits Sequential Circuits

63 Octal up counter Sequential Circuits Sequential Circuits

64 RULES TO DERIVE EXCITATION FUNCTION
T- Flip-Flop Sequential Circuits Sequential Circuits

65 S-C Flip Flop Sequential Circuits Sequential Circuits

66 J-K Flip Flop Sequential Circuits Sequential Circuits

67 T-G Flip Flop Sequential Circuits Sequential Circuits

68 S-C-T Flip Flop Sequential Circuits Sequential Circuits

69 Summary of Rules for all Flip-Flops
Sequential Circuits Sequential Circuits

70 MODIFIED RULES FOR THE FLIP-FLOPS
Sequential Circuits Sequential Circuits

71 questions ??? Sequential Circuits Sequential Circuits


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