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2 votes
1 answer
122
GATE CSE 2024 | Set 1 | GA: 2
​​​If two distinct non-zero real variables $x$ and $y$ are such that $(x+y)$ is proportional to $(x-y)$ then the value of $\frac{x}{y}$ depends on $x y$ depends only on $x$ and not on $y$ depends only on $y$ and not on $x$ is a constant
​​​If two distinct non-zero real variables $x$ and $y$ are such that $(x+y)$ is proportional to $(x-y)$ then the value of $\frac{x}{y}$depends on $x y$depends only ...
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4 votes
1 answer
123
GATE CSE 2024 | Set 1 | GA: 3
Consider the following sample of numbers: $9,18,11,14,15,17,10,69,11,13$ The median of the sample is $13.5$ $14$ $11$ $18.7$
Consider the following sample of numbers:$9,18,11,14,15,17,10,69,11,13$The median of the sample is$13.5$$14$$11$$18.7$
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3 votes
3 answers
124
GATE CSE 2024 | Set 1 | GA: 4
​​​​The number of coins of ₹$1$, ₹$5$, and ₹$10$ denominations that a person has are in the ratio $5:3:13$. Of the total amount, the percentage of money in ₹$5$ coins is $21 \%$ $14 \frac{2}{7} \%$ $10 \%$ $30 \%$
​​​​The number of coins of ₹$1$, ₹$5$, and ₹$10$ denominations that a person has are in the ratio $5:3:13$. Of the total amount, the percentage of money in ...
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2 votes
2 answers
125
GATE CSE 2024 | Set 1 | GA: 5
For positive non-zero real variables $p$ and $q$, if $\log \left(p^2+q^2\right)=\log p+\log q+2 \log 3,$ then, the value of $\frac{p^4+q^4}{p^2 q^2}$ is $79$ $81$ $9$ $83$
For positive non-zero real variables $p$ and $q$, if$\log \left(p^2+q^2\right)=\log p+\log q+2 \log 3,$then, the value of $\frac{p^4+q^4}{p^2 q^2}$ is$79$$81$$9$$83$
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1 votes
1 answer
129
GATE CSE 2024 | Set 1 | GA: 9
A rectangular paper of $20 \mathrm{~cm} \times 8 \mathrm{~cm}$ is folded $3$ times. Each fold is made along the line of symmetry, which is perpendicular to its long edge. The perimeter of the final folded sheet (in $\mathrm{cm}$ ) is $18$ $24$ $20$ $21$
A rectangular paper of $20 \mathrm{~cm} \times 8 \mathrm{~cm}$ is folded $3$ times. Each fold is made along the line of symmetry, which is perpendicular to its long edge....
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2 votes
3 answers
130
GATE CSE 2024 | Set 1 | GA: 10
​​The least number of squares to be added in the figure to make $\text{A B}$ a line of symmetry is $6$ $4$ $5$ $7$
​​The least number of squares to be added in the figure to make $\text{A B}$ a line of symmetry is$6$$4$$5$$7$
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1 votes
1 answer
131
GATE CSE 1996 Question 1.25
I can’t understand what is ment by that: I can’t understand what is the bit required by the exponent and the mantissa. Question link: https://gateoverflow.in/2729/gate-cse-1996-question-1-25
I can’t understand what is ment by that: I can’t understand what is the bit required by the exponent and the mantissa.Question link: https:/...
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14 votes
3 answers
135
GATE CSE 2023 | Question: 2
Which one of the following sequences when stored in an array at locations $A[1], \ldots, A[10]$ forms a max-heap? $23,17,10,6,13,14,1,5,7,12$ $23,17,14,7,13,10,1,5,6,12$ $23,17,14,6,13,10,1,5,7,15$ $23,14,17,1,10,13,16,12,7,5$
Which one of the following sequences when stored in an array at locations $A , \ldots, A[10]$ forms a max-heap?$23,17,10,6,13,14,1,5,7,12$$23,17,14,7,13,10,1,5,6,12$$23,1...
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7 votes
4 answers
138
GATE CSE 2023 | Question: 5
The Lucas sequence $L_{n}$ is defined by the recurrence relation: \[ L_{n}=L_{n-1}+L_{n-2}, \quad \text { for } \quad n \geq 3, \] with $L_{1}=1$ and $L_{2}=3$ ... $L_{n}=\left(\frac{1+\sqrt{5}}{2}\right)^{n}-\left(\frac{1-\sqrt{5}}{2}\right)^{n}$
The Lucas sequence $L_{n}$ is defined by the recurrence relation:\[L_{n}=L_{n-1}+L_{n-2}, \quad \text { for } \quad n \geq 3,\]with $L_{1}=1$ and $L_{2}=3$.Which one of t...
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