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15 15 votes

A modulus -$12$ ring counter requires a minimum of

  1. $10$ flip-flops
  2. $12$ flip-flops
  3. $8$ flip-flops
  4. $6$ flip-flops

3 Answers

Best answer
17 17 votes
12 flip flops required.
In ring counter, n flip flops generate n states where in twisted ring counter n flip flops generate 2n states.
for more info
http://www.electronics-tutorials.ws/sequential/seq_6.html
3 3 votes

For any counter:-

  1. There are a certain number of Flip Flops from which it is built.
  2. There are a certain number of states that the counter can be in. Each state represents a unique value.

Synchronous Counters:

$n$ Flip Flops count $2^n$ different values.

Or you can say that $n$ Flip Flops result in $2^n$ states, and each state represents a distinguishable value.


 

Asynchronous Counters (aka Ripple Counters):

$n$ Flip Flops count $2^n$ different values.

Or you can say that $n$ Flip Flops result in $2^n$ states, and each state represents a distinguishable value.


 

Johnson Counter: (aka Twisted Ring Counter, Switch-Tail Ring Counter)

$n$ Flip Flops count $2n$ different values.

Or you can say that $n$ Flip Flops result in $2n$ states, and each state represents a distinguishable value.


 

Ring Counters:

$n$ Flip Flops count $n$ different values.

Or you can say that $n$ Flip Flops result in $n$ states, and each state represents a distinguishable value.

 

Now unless explicitly mentioned otherwise, a ring counter should be assumed as a straight ring counter, which leads us to Option B

Answer:
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