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Sequential Logic and
Flip-Flops
SEQUENTIAL CIRCUITS AND
FEEDBACK
SET- RESET (S-R) LATCHES :
Cross- NOR S-R latch ( active high )
 Cross- NAND S-R latch ( active low )

Cross-NOR S-R latch ( active high )
truth table of the NOR gate
A

B

(A + B)’

0

0

1

0

1

0

1

0

0

1

1

0

if any of the inputs of the
NOR gate is high (logic 1),
the output is low (logic 0)
No-Change condition in S-R
latch
Forbidden condition in S-R latch
function table of the NOR S-R
latch
R

S

Q

Q’

Comments

0

0

Q

Q’

0

1

1

0

No change ( hold )
condition
Set

1

0

0

1

Reset

1

1

0

0

Forbidden, Not used , race
the race situation





If we go from SR = 11 to SR = 00, then we may have two
cases.
Case 1: R changes first: SR = 10 then SR = 00
Case 2: S changes first: SR = 01 then SR = 00

1
1
0
Cross- NAND S-R latch
( active low ) – S’-R’


The truth table of NAND gate
Functions table of the NAND latch .
S – R Timing Analysis
EXAMPLE


If the S and R waveforms shown in Fig (11.a) are applied to
the inputs of the NOR latch, determine the waveform that will
be applied on the Q output. Assume that Q is initially low.
Switch Debouncing Circuits


Switch bounce occurs as a mechanical switch lever snaps to a
new position. After reaching the new contact point, the pole
bounces on a micrometer scale of millisecond duration (Fig
(12)). Bounce can cause problems in circuits that are expecting
an input to stabilize without oscillating, such as counters.
Debouncing using S’-R’ latch


When the switch is
neither connected
to the lower pin nor
to the upper pin,
both S’ and R’
equal + 5v ( Logic
1 ) and the latch is
in the no change
state .
Debouncing using S’-R’ latch
(cont.)
Clocked SR latches ( flip – flops )
clocked (gated) latch using cross –
NAND gates
Function table of gated S-R flip – flop
EXAMPLE


Determine the Q output waveform if the inputs
shown in Fig (17-a) are applied to a clocked
(gated) S-R latch that is initially RESET.
GATED D- latch
EXAMPLE


Sketch the output waveform at Q for the inputs
at D and G of the gated D latch in Fig (20).
EXAMPLE


Construct a D flip-flop using NOR and AND
gates.
J–K FLIP – FLOPS
J–K FLIP – FLOPS
T. (TOGGLE) FLIP–FLOP
Race problem in level-clocked J-K
flip-flop
Clock edge and level



edge – triggered FFs
Master – slave FFs .
MASTER – SLAVE FLIP-FLOPS
Timing diagram of a master-slave FF
EDGE – TRIGGERED J K FFS

+ve edge triggered

-ve edge triggered
EXAMPLE


Determine the Q
output waveform
if the inputs
shown in Fig
(32) are applied
to a clocked S-R
flip-flop that is
initially RESET.
The flip-flop is
triggered at the
positive edge.
MASTER-SLAVE FLIP-FLOP AND 1S
CATCHING
DIRECT ( ASYNCHRONOUS ) INPUTS
FLIP- FLOP OPERATING
CHARACTERISTICS


Propagation Delay times:



SET-UP TIME
HOLD TIME
Propagation Delay times:
Propagation Delay times:
SET-UP TIME
HOLD TIME

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Logic Design - Chapter 6: Flip Flops