# Recent posts tagged testimonials

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Can you please give any source which contain r(*)=r*.Previous year question book gave answer b and their b is (r*s*)*=(r+s)*
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i think the language would be L= 00(0000)* if L= 00 + (0000)* then 0000 cant reaches the final state .
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For answering there is no need to execute the query, we can directly answer this as $2$ How? Group by Student_Names It means all name that are same should be kept in one row. There are $3$ names. But in that there is a duplicate with Raj being repeated $\implies$ Raj produces ...
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Let $G = (V, E)$ be a simple undirected graph, and $s$ be a particular vertex in it called the source. For $x \in V$, let $d(x)$ denote the shortest distance in $G$ from $s$ to $x$. A breadth first search (BFS) is performed starting at $s$. Let $T$ ... of $G$ that is not in $T$, then which one of the following CANNOT be the value of $d(u) - d(v)$? $-1$ $0$ $1$ $2$
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M=14.25=1110.01= 1.11001*2^3 M=11001 MSB 1 is for sign bit , since exponent is 8 bit biased so, 2^8 -1= 127.. E= 127 +3= 130=10000010 So , 1 foe sign bit 10000010(8 bits) for exponent and 1100100000....0(23bits)= C1640000H
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It is used for this question only actually whenever m=n the complete bipartite graph is regular. here they want to just test the concept whether we know this or not and how patiently we go through all options.
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Given that a language $L_A = L_1 \cup L_2$, where $L_1$ and $L_2$ are two other languages. If $L_A$ is known to be a regular language, then which of the following statements is necessarily TRUE? If $L_1$ is regular then $L_2$ will also be regular If $L_1$ is regular and finite then $L_2$ will be regular If $L_1$ is regular and finite then $L_2$ will also be regular and finite None of these
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Let $G$ be a weighted undirected graph and e be an edge with maximum weight in $G$. Suppose there is a minimum weight spanning tree in $G$ containing the edge $e$. Which of the following statements is always TRUE? There exists a cutset in $G$ having all edges of maximum ... in $G$ having all edges of maximum weight. Edge $e$ cannot be contained in a cycle. All edges in $G$ have the same weight.
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In a depth-first traversal of a graph $G$ with $n$ vertices, $k$ edges are marked as tree edges. The number of connected components in $G$ is $k$ $k+1$ $n-k-1$ $n-k$
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Consider a random variable $X$ that takes values $+1$ and $−1$ with probability $0.5$ each. The values of the cumulative distribution function $F(x)$ at $x = −1$ and $+1$ are $0$ and $0.5$ $0$ and $1$ $0.5$ and $1$ $0.25$ and $0.75$
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Consider a B-tree with degree $m$, that is, the number of children, $c$, of any internal node (except the root) is such that $m \leq c \leq 2m-1$. Derive the maximum and minimum number of records in the leaf nodes for such a B-tree with height $h, h \geq 1$. (Assume that the root of a tree is at height 0).
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Given that $A$ is regular and $(A \cup B)$ is regular, does it follow that $B$ is necessarily regular? Justify your answer. Given two finite automata $M1, M2$, outline an algorithm to decide if $L(M1) \subset L(M2)$. (note: strict subset)
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Time complexity of Bellman-Ford algorithm is $\Theta(|V||E|)$ where $|V|$ is number of vertices and $|E|$ is number of edges. If the graph is complete, the value of $|E|$ becomes $\Theta\left(|V|^2\right)$. So overall time complexity becomes $\Theta\left(|V|^3\right)$. And given here is $n$ vertices. So, the answer ends up to be $\Theta\left(n^3\right)$. Correct Answer: $C$
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In a $k$-way set associative cache, the cache is divided into $v$ sets, each of which consists of $k$ lines. The lines of a set are placed in sequence one after another. The lines in set $s$ are sequenced before the lines in set $(s+1)$. The main memory blocks are numbered 0 onwards. The main memory block ... $(j \text{ mod } k) * v \text{ to } (j \text{ mod } k) * v + (v-1)$
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$L= \{\langle M\rangle \mid L(M)\text{ is infinite}\}$ $L$ is RE but $L'$ is not RE Both $L$ and $L'$ are RE $L$ is not RE but $L'$ is RE Both $L$ and $L'$ are not RE
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Consider the following languages $L_1$ = $\{a^nb^n\mid n \ge 0\}$ $L_2$ = Complement($L_1$) Chose the appropriate option regarding the languages $L_1$ and $L_2$ (A) $L_1$ and $L_2$ are context free (B) $L_1$ is context free but $L_2$ is regular (C) $L_1$ is context free and $L_2$ is context sensitive (D) None of the above
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We can get a DFA for $L = \{x \mid xx &#8714; A\}$ as follows: Take DFA for $A$ $\left(Q, \delta, \Sigma, S, F\right)$ with everything same except initially making $F = \phi$. Now for each state $D \in Q$, consider 2 separate DFAs, one with $S$ as the start state and $D$ as the final ... . But if we make $L$ from $A$ as per (d), it'll be $L = \{a^nb^nc^n \mid n \ge 0\}$ which is not context free..
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Let $Σ = \{a, b, c\}$. Which of the following statements is true? For any $A ⊆ Σ^*$, if $A$ is regular, then so is $\{xx \mid x ∊ A\}$ For any $A ⊆ Σ^*$, if $A$ is regular, then so is $\{x \mid xx ∊ A\}$ For any $A ⊆ Σ^*$, if $A$ is context-free, then so is $\{xx \mid x ∊ A\}$ For any $A ⊆ Σ^*$, if $A$ is context-free, then so is $\{x \mid xx ∊ A\}$
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