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The head of a moving head disk with $100$ tracks numbered $0$ to $99$ is serving a request at track $x$ ... , then total head movements are $194$. The track $x$ initially served was at ________.
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Consider the following matrix:$\left [ A \right ]=$ $\begin{bmatrix} 1.5&0 &1 \\ -0.5 & 0.5& -0.5\\ -0.5& 0 & 0 \end{bmatrix}$The eigen values of the above matrix are:$-0.5, 0.5, 1.5$0.5, 0.5, 1$1.75, -1, 0.5$-0.5, 0.5, -1$
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A radix sort is to be used to sort the file of non-negative integers shown below into ascending order. What would the order of the numbers be after one pass of the algorithm?$12$ $37$ $42$ ... $42$ $92$ $5$ $45$ $7$ $37$ $9$
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A pulse train with a frequency of $1$ $MHz$ is counted using a modulo $1024$ ripple counter built with $J-K$ flip flops. For proper operation of the counter, the ... $100 \: nsec$1000 \: nsec$100 \: microsec$
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A pipeline system is affected by branch instruction. The penalty for the branch instruction is $3$ stall cycle, if $33\%$ of instruction is branch instruction and ... the speed up factor $8$, then the number of stage in pipeline is _______
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What will be the resulting grammar after removal of left-recursion from the following grammar?$E$ $\rightarrow$ $Ea $|$ Eb $|$ a $|$ b$E$\rightarrow$ $aE'$|$ bE'$ ; $E$ ... $aE' $|$ bE'$; $E'$ $\rightarrow$ $a$ | $b$ $|$ $\epsilon$
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Consider the following grammar for Boolean expression:$E$ $\rightarrow$ $E$ OR $E$E$ $\rightarrow$ $E$ AND$E$E$ $\rightarrow$ NOT $E$E$ $\rightarrow$ $\left ( E \right ) ... $\left ( A \right )$ and $\left ( C \right )$
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Let $f\left ( n \right )$m $g\left ( n \right )$ and $h\left ( n \right )$ ... only$(c)$ $only$(b)$ $and$ $(d)$ $only$(b)$ $and$ $(c)$ $only$
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Fill in the blanks in the procedure:void Prod (Element Type X, Priority Queue H) { int i; if (IsFull(H)) { Error ("Priority queue is full"); return; } for (i=++H - ... 2]$;$H$\rightarrow$ Elements $[i^2 ]=X;$H$\rightarrow$ Elements $[i]=X;$
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The value of following Boolean expression:$a\left ( a+b+c \right )$\left ( \overline a+b+\overline c \right )$\left ( a+b+\overline c \right )$\left ( \overline a+\overline bc\right )$a(a+b)$\overline a$( \overline a+b)$0$
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A computer has a cache, main memory, and a disk used for virtual memory. If a referenced word is in the cache, $10$ $ns$ are required to access it. If it is ... $ $ns$485750$ $ns$500012$ $ns$23009$ $ns$
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Let $R$ ... relation a reflexive and symmetric relation an equivalence relation a partial ordering relation
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Find True $\left ( T \right )$ or False $\left ( F \right )$of the following statements :If $A$ is recursive then complement of $A$ is also recursiveIf $A$ and $B$ are recursive ... vice-versa $TTT$ $TFT$ $TFF$ $FFT$
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Consider the following algorithm:ORDER (T) begin if (T!=NULL) then begin ORDER (LPTR(T)) PRINT (DATA(T)) ORDER (RPTR(T)) end return end where LPTR: left ... the tree in post-order in a recursive manner Do not Traverse the tree at all
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Suppose we have a block-addressable disk drive. With such block organized disk non data overhead of subblocks and, interblock gaps have to be accounted for.There ... file. A block is organized to hold an integral number of logical records.
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Which of the following is true? Blind writes appear in any view serializable schedule that is not conflict serializable. Blind writes appear in some view ... schedule that is not view serializable.II and IIIII and IVI onlyI and II
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The internet host is roughly doubling in size every $18$ $months$. Although no one really knows for sure, one estimate put the number of hosts on it at ... these data the expected number of internet hosts in January $2008$ is _____ billion.
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Consider the relational schema S= {A,B,C,D} and the following functional dependencies on S:$A$\rightarrow BCD$B$\rightarrow C$CD$\rightarrow A$Which of the following is true?$ ... $ but not in $BCNF$S$ is in $BCNF$ but not in $4NF$
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For the Boolean equation $AB +$ $\sim AC$= 1$, $AC +B = 0$, the value of $A$, $B$ and $C$ will be:$0$, $0$,$1$1$,$1$,$0$0$,$1$,$0$1$,$0$,$0$
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Consider the languages given below.$L1 =$ {$a$^$n$ $b$^$m$ $c$^$m$ $d$^$n$ $|n >= 1$ and $m >= 1$}$L2 =$ {$a$^$n$ $b$^$n$ ... not $L3$, are context free Languages $L2, L3$ are context free but not $L1$ Only $L2$ is context free