Complement of fuzzy set:
$\mu_{A'}(x) = 1 - \mu_A(x)$
Compute:
$x_1$: $1 - 0.3 = 0.7$
$x_2$: $1 - 0.7 = 0.3$
$x_3$: $1 - 0.4 = 0.6$
Thus,
$A' = {(x_1,0.7),(x_2,0.3),(x_3,0.6)}$
I. $a-b$
II. $d-f$
III. $b-f$
IV. $d-c$
V. $d-e$
Choose the correct answer from the options given below:
Using Kruskal's algorithm, edges are selected in increasing order of weight.
From the graph:
$a-b = 1$
$d-f = 1$
$b-f = 2$
$d-c = 2$
$d-e = 3$
So, the valid order must follow:
Weight $1$ edges first:
$I, II$ in any order
Then weight $2$ edges:
$III, IV$ in any order
Then weight $3$ edge:
$V$
Now check option (c):
II, I, III, V, IV
Here, edge $V = d-e$ has weight $3$, but edge $IV = d-c$ has weight $2$.
So, selecting $V$ before $IV$ violates Kruskal's increasing weight rule.
Therefore, this order cannot be used.
Interrupt Service Routine (ISR) steps:
Save processor registers → C
Check which device raised interrupt → D
Service the device → B
Restore processor registers → E
Re-enable interrupt facility → A
Correct sequence:
C, D, B, E, A
What is the safest order while simplifying Context Free Grammar?
While simplifying a CFG, the safest order is:
First remove $\epsilon$-productions.
Then remove unit productions.
Finally remove useless symbols and productions.
Reason:
After removing $\epsilon$-productions, new unit productions may be created.
After removing unit productions, some symbols may become useless.
So, useless symbols should be removed at the end.
Correct order is:
$\epsilon$-productions → Unit productions → Useless symbols and productions
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