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5 answers
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GATE CSE 1998 | Question: 18
For a set-associative Cache organization, the parameters are as follows: ... $1 \leq m \leq l$. Give the value of the hit ratio for $l = 1$.
For a set-associative Cache organization, the parameters are as follows:$$\begin{array}{|c|l|} \hline \text {$t _c$} & \text{Cache Access Time }\\\hline \text{$t _m$} &...
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ACE test series
I am getting 676
I am getting 676
3 answers
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GATE CSE 2014 Set 2 | Question: 24
Which of the following socket API functions converts an unconnected active TCP socket into a passive socket? $\textsf{connect}$ $\textsf{bind}$ $\textsf{listen}$ $\textsf{accept}$
Which of the following socket API functions converts an unconnected active TCP socket into a passive socket?$\textsf{connect}$$\textsf{bind}$$\textsf{listen}$$\textsf{acc...
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virtual gate
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virtual gate
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virtual gate
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Virtual Gate
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Clock-frequency
Many microprocessors have a specified lower limit on clock frequency (apart from the maximum clock frequency limit) because ?
Many microprocessors have a specified lower limit on clock frequency (apart from the maximum clock frequency limit) because ?
5 answers
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GATE CSE 1995 | Question: 21
Let $G_1$ and $G_2$ be subgroups of a group $G$. Show that $G_1 \cap G_2$ is also a subgroup of $G$. Is $G_1 \cup G_2$ always a subgroup of $G$?.
Let $G_1$ and $G_2$ be subgroups of a group $G$.Show that $G_1 \cap G_2$ is also a subgroup of $G$.Is $G_1 \cup G_2$ always a subgroup of $G$?.
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GATE1991-01,xiii
The number of integer-triples $(i,j,k)$ with $1 \leq i,j,k \leq 300$ such that $i+j+k$ is divisible by 3 is________
The number of integer-triples $(i,j,k)$ with $1 \leq i,j,k \leq 300$ such that $i+j+k$ is divisible by 3 is________
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GATE CSE 2016 Set 1 | Question: 26
The coefficient of $x^{12}$ in $\left(x^{3}+x^{4}+x^{5}+x^{6}+\dots \right)^{3}$ is ___________.
The coefficient of $x^{12}$ in $\left(x^{3}+x^{4}+x^{5}+x^{6}+\dots \right)^{3}$ is ___________.
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GATE CSE 1992 | Question: 02,ix
Following algorithm(s) can be used to sort $n$ in the range $[1\ldots n^3]$ in $O(n)$ time Heap sort Quick sort Merge sort Radix sort
Following algorithm(s) can be used to sort $n$ in the range $[1\ldots n^3]$ in $O(n)$ timeHeap sortQuick sortMerge sortRadix sort