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when does iisc call candidates for mtech(res) interview? is it later after the mtech interviews?
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Six people are seated around a circular table. There are at least two men and two women. There are at least three right-handed persons. Every woman has a left-handed person to her immediate right. None of the women are right-handed. The number of women at the table is $2$ $3$ $4$ Cannot be determined
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Suppose datagrams are limited to 1,500 bytes (including header) between source Host A and destination Host B. Assuming a 20-byte IP header and a 20-byte TCP header, how many datagrams would be required to send an MP3 consisting of 4 million bytes?
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An array of $n$ numbers is given, where $n$ is an even number. The maximum as well as the minimum of these $n$ numbers needs to be determined. Which of the following is TRUE about the number of comparisons needed? At least $2n-c$ comparisons, for some constant $c$ are needed. At most $1.5n-2$ comparisons are needed. At least $n\log_2 n$ comparisons are needed None of the above
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in case of shift-reduce and R-R conflict, which is favoured by YACC?
1 vote
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A)250 B)300 C)550 D)375
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Consider an instance of TCP’s Additive Increase Multiplicative Decrease (AIMD) algorithm where the window size at the start of the slow start phase is $2$ MSS and the threshold at the start of the first transmission is $8$ MSS. Assume that a timeout occurs during the fifth transmission. Find the congestion window size at the end of the tenth transmission. $8$ MSS $14$ MSS $7$ MSS $12$ MSS
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The minimum number of comparisons required to find the minimum and the maximum of $100$ numbers is ________
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Consider the following recurrence relation: $T\left(n\right)= \begin{cases} T\left(\frac{n}{k}\right)+ T\left(\frac{3n}{4}\right)+ n & \text{if } n \geq 2 \\ 1& \text{if } n=1 \end{cases}$ Which of the following statements is FALSE? $T(n)$ is $O(n^{3/2})$ when $k=3$. $T(n)$ is $O(n \log n)$ ... $T(n)$ is $O(n \log n)$ when $k=4$. $T(n)$ is $O(n \log n)$ when $k=5$. $T(n)$ is $O(n)$ when $k=5$.
Let $m[0]\ldots m[4]$ be mutexes (binary semaphores) and $P[0]\ldots P[4]$ be processes. Suppose each process $P[i]$ executes the following: wait (m[i]; wait (m(i+1) mod 4]); ........... release (m[i]); release (m(i+1) mod 4]); This could cause Thrashing Deadlock Starvation, but not deadlock None of the above
Which of the following statements is TRUE for all sufficiently large $n$? $\displaystyle \left(\log n\right)^{\log\log n} < 2^{\sqrt{\log n}} < n^{1/4}$ $\displaystyle 2^{\sqrt{\log n}} < n^{1/4} < \left(\log n\right)^{\log\log n}$ ... $\displaystyle 2^{\sqrt{\log n}} < \left(\log n\right)^{\log\log n} < n^{1/4}$
According to me $n^3$ should be asymptotically greater since $(\log n)!$ is computed like $\log n$ will be a small constant less than $n$ and when I calculate its factorial it will obviously be less than $n^3$.