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TIFR CSE 2024 | Part B | Question: 3
For any positive integer $\text{N}$, let $\text{p(N)}$ be the probability that a uniformly random number $a \in\{1, \ldots, N\}$ ... $p(N)=\Theta\left(\frac{1}{\sqrt{N}}\right)$. $p(N)=\Theta\left(\frac{1}{\log N}\right)$.
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in
Others
Jan 26
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tifr2024
1
vote
2
TIFR CSE 2024 | Part A | Question: 1
If $\text{O}$ is the center of the circle, what is the area of the shaded portion in square cm? $4 \pi-4 \sqrt{2}$ $\frac{7}{2} \pi-4 \sqrt{2}$ $\frac{7}{2} \pi-4 \sqrt{3}$ $\frac{8}{3} \pi-4 \sqrt{3}$ $\frac{8}{3} \pi-4 \sqrt{2}$
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in
Others
Jan 25
265
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tifr2024
3
votes
3
GO Classes Test Series 2024 | Mock GATE | Test 12 | Question: 5
Suppose we have a four-way set associative physically addressed cache of size $256 \mathrm{KB}$ and $\text{16B}$ blocks, on a machine that uses $32$-bit physical addresses. How many bits will be used for the index?
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CO and Architecture
Jan 21
497
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goclasses2024-mockgate-12
goclasses
numerical-answers
co-and-architecture
cache-memory
1-mark
5
votes
4
GO Classes Test Series 2024 | Mock GATE | Test 11 | Question: 55
Consider two hosts $A$ and $B$, connected to router $R$, creating two subnets: Subnet $1$ and Subnet $2,$ as shown in the figure. The interface IPs of Subnet $1$ are also depicted in the given diagram. Assume that, for every subnet, the all-zeros address ... $125.126 .11 .16 / 27$ $125.126 .11 .16 / 28$ $125.126 .11 .28 / 30$
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in
Computer Networks
Jan 13
762
views
goclasses2024-mockgate-11
goclasses
computer-networks
subnetting
2-marks
1
vote
5
What is correct approach to solve such questions ?
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in
Theory of Computation
Jan 12
84
views
theory-of-computation
regular-language
0
votes
6
#self doubt
MIN DFA of {w: w contains an even number of 0s and exactly two 1s} MIN DFA of {w: w contains an even number of 0s or exactly two 1s} ex 111 is valid
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in
Theory of Computation
Dec 24, 2023
160
views
theory-of-computation
0
votes
7
GATE CSE 2004 | Question: 79
How many graphs on $n$ labeled vertices exist which have at least $\frac{(n^2 - 3n)}{ 2}$ edges ? $^{\left(\frac{n^2-n}{2}\right)}C_{\left(\frac{n^2-3n} {2}\right)}$ $^{{\large\sum\limits_{k=0}^{\left (\frac{n^2-3n}{2} \right )}}.\left(n^2-n\right)}C_k$ $^{\left(\frac{n^2-n}{2}\right)}C_n$ $^{{\large\sum\limits_{k=0}^n}.\left(\frac{n^2-n}{2}\right)}C_k$
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in
Graph Theory
Dec 21, 2023
14.3k
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gatecse-2004
graph-theory
combinatory
normal
counting
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