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LECTURE ON COMBINATIONAL AND
SEQUENTIAL CIRCUITS




               BY,
                     DEEPIKA GOTTIPATI
COMBINATIONAL CIRCUITS

   Output is dependent only on input

   Doesn’t contain memory element

   Value of present output is determined by present
    input

   Examples of combinational circuits are half adders,
    full adders, subtractors etc
SEQUENTIAL CIRCUITS

   Outputs depend on present inputs and previous
    inputs also

   It contains memory elements for storing previous
    state inputs



   Examples of sequential circuits are flip flops,
    counters, shift registers
GATES

 AND
 NAND

 OR

 NOR

 NOT

 EX-OR

 EX-NOR
UNIVERSAL GATES

   The basic building blocks of any design are
    UNIVERSAL GATES

   NAND and NOR are the universal gates
FUNCTIONALITY OF NAND GATE
 The NAND function is a combination of the two
  separate logical functions, the AND function and the
  NOT function connected together in series.
 The logic NAND function can be expressed by the
  Boolean expression of, A.B
 The Logic NAND Function only produces the output
  when any of its inputs are FALSE.
NAND GATE
2 INPUT NAND GATE   TRUTH TABLE
FUNCTIONALITY OF NOR GATE
   The NOR Gate is also a combination of two
    separate functions, the OR function and the NOT
    function connected together in series

   The logical NOR function is expressed by the
    Boolean expression as, A + B

   The Logic NAND Function only produces the output
    when all of its inputs are FALSE
NOR GATE
2 INPUT NOR GATE       TRUTH TABLE
HOW TO DESIGN A COMBINATIONAL CIRCUIT



 Half adder
 truth table

 K-Maps

 Circuit using gates
HOW TO DESIGN A SEQUENTIAL CIRCUIT
              [FLIP FLOPS]



 SR Flip flop
 JK Flip flop

 D Flip flop

 T Flip flop

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Lecture on combinational and sequential circuits

  • 1. LECTURE ON COMBINATIONAL AND SEQUENTIAL CIRCUITS BY, DEEPIKA GOTTIPATI
  • 2. COMBINATIONAL CIRCUITS  Output is dependent only on input  Doesn’t contain memory element  Value of present output is determined by present input  Examples of combinational circuits are half adders, full adders, subtractors etc
  • 3. SEQUENTIAL CIRCUITS  Outputs depend on present inputs and previous inputs also  It contains memory elements for storing previous state inputs  Examples of sequential circuits are flip flops, counters, shift registers
  • 4. GATES  AND  NAND  OR  NOR  NOT  EX-OR  EX-NOR
  • 5. UNIVERSAL GATES  The basic building blocks of any design are UNIVERSAL GATES  NAND and NOR are the universal gates
  • 6. FUNCTIONALITY OF NAND GATE  The NAND function is a combination of the two separate logical functions, the AND function and the NOT function connected together in series.  The logic NAND function can be expressed by the Boolean expression of, A.B  The Logic NAND Function only produces the output when any of its inputs are FALSE.
  • 7. NAND GATE 2 INPUT NAND GATE TRUTH TABLE
  • 8. FUNCTIONALITY OF NOR GATE  The NOR Gate is also a combination of two separate functions, the OR function and the NOT function connected together in series  The logical NOR function is expressed by the Boolean expression as, A + B  The Logic NAND Function only produces the output when all of its inputs are FALSE
  • 9. NOR GATE 2 INPUT NOR GATE TRUTH TABLE
  • 10. HOW TO DESIGN A COMBINATIONAL CIRCUIT  Half adder  truth table  K-Maps  Circuit using gates
  • 11. HOW TO DESIGN A SEQUENTIAL CIRCUIT [FLIP FLOPS]  SR Flip flop  JK Flip flop  D Flip flop  T Flip flop