Nyquist Sampling Theorem states:
Sampling frequency must be at least twice the maximum frequency present in the signal.
$ f_s \ge 2f_{max} $
| List-I (Boolean Expression) | List-II (Dual of Boolean Expression) |
| A. $x(y+0)$ | I. $(x+0)(y\cdot z)$ |
| B. $\bar{x}+(\bar{y}+z)$ | II. $x+y\cdot1$ |
| C. $\bar{x}(y+0)$ | III. $\bar{x}+\bar{y}\cdot1$ |
| D. $x+(\bar{y}+z)$ | IV. $(x+0)(y\cdot \bar{z})$ |
Dual is obtained by interchanging:
$+$ ↔ $\cdot$
$0$ ↔ $1$
Applying dual rule:
A → III
B → IV
C → II
D → I
The number of tokens in the following line:
for i in range(begin : end : step) :
Tokens are the smallest meaningful units of a program.
Break the statement:
for | i | in | range | ( | begin | : | end | : | step | ) | :
Tokens:
for
i
in
range
(
begin
:
end
:
step
)
:
Total tokens = 12
For the given two machines which of the following is correct?
From the diagrams:
• Both machines are deterministic (each state has exactly one transition for each input symbol).
• The first machine has states A and B with transitions on a and b.
• The second machine has states A, B, C, but the accepted language behavior matches the first machine.
Both machines accept the same language, even though the number of states differs.
Thus they are equivalent machines.
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Syllabus, Notification
and More.