A. Starting with a 100KHz square-wave clock oscillating between 1 and 5 volts, how can one obtain a 25KHz clock using JK flip-flops? Draw the schematics of the circuit and explain its behaviour.
B. How would you obtain a 25 KHz triangular-wave clock? Draw the circuit and elaborate.
The
circuit is the implementation of a two bit asynchronous up counter.
The JK flip flops are in toggle mode. The output of the first flip
flop is given as the clock of second flip flop. Both the flip flops
are negative edge triggered. So at every falling edge the first
flip flop will toggle state. The second flip flop will toggle only
at every falling edge in the output of first flip flop. Thus the
frequency of the output decreases by half for each bit i.e. for a 3
bit counter the output frequency of the third flip flop will be
f/8.
Here
a integrator has been used in cascade with the same circuit used in
the question above. When we integrate square waveform we get a
triangular waveform. Hence the output of the 2nd flip flop is given
as input to the integrator as the required frequency is 25KHz. The
values of R and C can be selected as per the requirements and
availability.
A. Starting with a 100KHz square-wave clock oscillating between 1 and 5 volts, how can one...
A. Starting with a 100KHz square-wave clock oscillating between 1 and 5 volts, how can one obtain a 25KHz clock using JK flip-flops? Draw the schematics of the circuit and explain its behaviour. B. How would you obtain a 25 KHz triangular-wave clock? Draw the circuit and elaborate.
This is the sequence 1,3,6,10,15 the pattern is addin 1 more than last time but what is the name for this patternThese are called the triangular numbers The sequence is 1 3=1+2 6=1+2+3 10=1+2+3+4 15=1+2+3+4+5 You can also observe this pattern x _________ x xx __________ x xx xxx __________ x xx xxx xxxx to see why they're called triangular numbers. I think the Pythagoreans (around 700 B.C.E.) were the ones who gave them this name. I do know the...