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Recent questions and answers in General Aptitude

2 votes
1 answer
12
General Aptitude. Interview Questions
If 11th March 1997 was Thursday. What day of the week was on 9th March, 2000 ?
If 11th March 1997 was Thursday. What day of the week was on 9th March, 2000 ?
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0 votes
2 answers
13
https://toppr.com/ask/question/compound-interest-of-second-year-is-132-on-a-certain-some-at-10-per-annum/
Compound interest of second year is 132 on a certain some at 10% per annum, find the principal?132010001200None of these
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1 votes
1 answer
15
From PYQs and CAT Exam Books
If a Complete Square board has 204 Squares than How many squares are there in 1/4th of the board?
If a Complete Square board has 204 Squares than How many squares are there in 1/4th of the board?
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0 votes
1 answer
16
DA
Can anyone tell the marks per question in DA aptitude, means which question carries how many marks?
Can anyone tell the marks per question in DA aptitude, means which question carries how many marks?
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0 votes
4 answers
18
GATE DS&AI 2024 | GA Question: 2
​​​​​​The $15$ parts of the given figure are to be painted such that no two adjacent parts with shared boundaries (excluding corners) have the same color. The minimum number of colors required is $4$ $3$ $5$ $6$
​​​​​​The $15$ parts of the given figure are to be painted such that no two adjacent parts with shared boundaries (excluding corners) have the same color. The...
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4 answers
19
GATE DS&AI 2024 | GA Question: 3
How many $4$-digit positive integers divisible by $3$ can be formed using only the digits $\{1,3,4,6,7\}$, such that no digit appears more than once in a number? $24$ $48$ $72$ $12$
How many $4$-digit positive integers divisible by $3$ can be formed using only the digits $\{1,3,4,6,7\}$, such that no digit appears more than once in a number?$24$$48$$...
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3 votes
3 answers
20
GATE DS&AI 2024 | GA Question: 4
​​​​​​The sum of the following infinite series is \[ 2+\frac{1}{2}+\frac{1}{3}+\frac{1}{4}+\frac{1}{8}+\frac{1}{9}+\frac{1}{16}+\frac{1}{27}+\cdots \] $11 / 3$ $7 / 2$ $13 / 4$ $9 / 2$
​​​​​​The sum of the following infinite series is\[2+\frac{1}{2}+\frac{1}{3}+\frac{1}{4}+\frac{1}{8}+\frac{1}{9}+\frac{1}{16}+\frac{1}{27}+\cdots\]$11 / 3$$7 ...
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0 votes
4 answers
23
GATE DS&AI 2024 | GA Question: 7
The probability of a boy or a girl being born is $1 / 2$. For a family having only three children, what is the probability of having two girls and one boy? $3 / 8$ $1 / 8$ $1 / 4$ $1 / 2$
The probability of a boy or a girl being born is $1 / 2$. For a family having only three children, what is the probability of having two girls and one boy?$3 / 8$$1 / 8$$...
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1 answer
25
GATE DS&AI 2024 | GA Question: 9
Three different views of a dice are shown in the figure below. The piece of paper that can be folded to make this dice is
Three different views of a dice are shown in the figure below.The piece of paper that can be folded to make this dice is
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7 votes
5 answers
30
GATE CSE 2024 | Set 2 | GA Question: 4
For positive non-zero real variables $x$ and $y$, if \[ \ln \left(\frac{x+y}{2}\right)=\frac{1}{2}[\ln (x)+\ln (y)] \] then, the value of $\frac{x}{y}+\frac{y}{x}$ is $1$ $1 / 2$ $2$ $4$
For positive non-zero real variables $x$ and $y$, if\[\ln \left(\frac{x+y}{2}\right)=\frac{1}{2}[\ln (x)+\ln (y)]\]then, the value of $\frac{x}{y}+\frac{y}{x}$ is$1$$1 / ...
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3 votes
2 answers
31
GATE CSE 2024 | Set 2 | GA Question: 5
​​​​​In the sequence $6,9,14, x, 30,41$, a possible value of $x$ is $25$ $21$ $18$ $20$
​​​​​In the sequence $6,9,14, x, 30,41$, a possible value of $x$ is$25$$21$$18$$20$
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2 votes
2 answers
35
GATE CSE 2024 | Set 2 | GA Question: 9
​​​​A cube is to be cut into $8$ pieces of equal size and shape. Here, each cut should be straight and it should not stop till it reaches the other end of the cube. The minimum number of such cuts required is $3$ $4$ $7$ $8$
​​​​A cube is to be cut into $8$ pieces of equal size and shape. Here, each cut should be straight and it should not stop till it reaches the other end of the cub...
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2 votes
1 answer
38
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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