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Syllabus: Numerical computation, Numerical estimation, Numerical reasoning and data interpretation

$$\scriptsize{\overset{{\large{\textbf{Mark Distribution in Previous GATE}}}}{\begin{array}{|c|c|c|c|c|c|c|c|c|}\hline
\textbf{Year}& \textbf{2022} & \textbf{2021-1}&\textbf{2021-2}&\textbf{2020}&\textbf{2019}&\textbf{2018}&\textbf{2017-1}&\textbf{2017-2}&\textbf{2016-1}&\textbf{2016-2}&\textbf{Minimum}&\textbf{Average}&\textbf{Maximum}
\\\hline\textbf{1 Mark Count} & 2 &1&2&1&2&3&2&3&1&2&1&1.9&3
\\\hline\textbf{2 Marks Count} & 2 &3&2&3&3&4&4&4&3&3&2&3.1&4
\\\hline\textbf{Total Marks} & 6 &7&6&7&8&11&10&11&7&8&\bf{6}&\bf{8.1}&\bf{11}\\\hline
\end{array}}}$$

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Most viewed questions in Quantitative Aptitude

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1291
cil-2017 RQ18
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1294
Made easy Test series
Rajesh traveled from home to school at 30 miles per hour. Then he returned home at 40 miles per hour, and he finally went back to school at 60 miles per hour, all along the same route. What was his average speed for the entire trip,in miles per hour?
Rajesh traveled from home to school at 30 miles per hour. Then he returned home at 40 miles per hour, and he finally went back to school at 60 miles per hour, all along t...
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1295
Test by Bikram | General Aptitude | Test 2 | Question: 9
A jar full of juice contains $60 \%$ sugar. A part of this juice is replaced by another containing $22 \%$ sugar and now the percentage of sugar was found to be $42 \%$. The quantity of juice replaced is: $10/19$ $9/19$ $9/10$ $10/9$
A jar full of juice contains $60 \%$ sugar. A part of this juice is replaced by another containing $22 \%$ sugar and now the percentage of sugar was found to be $42 \%$. ...
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1 votes
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1296
ISI2016-DCG-6
The coefficient of $x^{2}$ in the product $(1+x)(1+2x)(1+3x)\cdots (1+10x)$ is $1320$ $1420$ $1120$ None of these
The coefficient of $x^{2}$ in the product $(1+x)(1+2x)(1+3x)\cdots (1+10x)$ is$1320$$1420$$1120$None of these
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1298
ISI2015-DCG-15
The smallest integer $n$ for which $1+2+2^2+2^3+2^4+ \cdots +2^n$ exceeds $9999$, given that $\log_{10} 2=0.30103$, is $12$ $13$ $14$ None of these
The smallest integer $n$ for which $1+2+2^2+2^3+2^4+ \cdots +2^n$ exceeds $9999$, given that $\log_{10} 2=0.30103$, is$12$$13$$14$None of these
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1 votes
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1299
TEST_SERIES
I understood solution till no of factor of are 75 can some explain me last step?
I understood solution till no of factor of are 75 can some explain me last step?
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2 votes
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1300
NIELIT Scientific Assistant A 2020 November: 33
Ram can do a piece of work in $5$ days, and Sham can do the same in $10$ days. With the help of Karan, they finished the work in $2$ days. How many days would it take Karan to do the work? $5$ days $10$ days $15$ days $20$ days
Ram can do a piece of work in $5$ days, and Sham can do the same in $10$ days. With the help of Karan, they finished the work in $2$ days. How many days would it take Kar...
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2 votes
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1301
Solve the problem
A boy sells apples for 12 cents each and pears for 7 cents each.Suppose the boy collected $3.21.How many apples and pears did he sell?
A boy sells apples for 12 cents each and pears for 7 cents each.Suppose the boy collected $3.21.How many apples and pears did he sell?
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1302
Charges for parking
Car parking along St. John street is charged at flat X dollar for any amount of time up to these hours, and 1/5 of X dollar each hour or fraction of an hour after the first three hours. How much does it cost to park for 5 hours and 30 minutes?
Car parking along St. John street is charged at flat X dollar for any amount of time up to these hours, and 1/5 of X dollar each hour or fraction of an hour after the fir...
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1304
GATE Mechanical 2023 | GA Question: 7
Consider the following inequalities $ \begin{aligned} & p^2-4 q<4 \\ & 3 p+2 q<6 \end{aligned} $ where $p$ and $q$ are positive integers. The value of $(p+q)$ is __________. $2$ $1$ $3$ $4$
Consider the following inequalities$$\begin{aligned}& p^2-4 q<4 \\& 3 p+2 q<6\end{aligned}$$where $p$ and $q$ are positive integers.The value of $(p+q)$ is __________.$2$...
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1305
ISI2016-DCG-14
For natural numbers $n,$ the inequality $2^{n}>2n+1$ is valid when $n\geq 3$ $n<3$ $n=3$ None of these
For natural numbers $n,$ the inequality $2^{n}>2n+1$ is valid when$n\geq 3$$n<3$$n=3$None of these
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1306
aptitude
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1307
GATE Overflow | Mathematics | Test 1 | Question: 27
Arvind was given an apple and a knife. He was asked to make it into a cube. What is the minimum number of cuts that he needs to make? 4 6 8 12
Arvind was given an apple and a knife. He was asked to make it into a cube. What is the minimum number of cuts that he needs to make?4 6 8 12
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1308
Permution & C
There are four persons wearing different colour shirts and four gift packs of colours, same as those of the shirts. The number of ways in which the gifts, one each to a person, could be given such that a gift does not go to a person of his shirt colour is
There are four persons wearing different colour shirts and four gift packs of colours, same asthose of the shirts. The number of ways in which the gifts, one each to a pe...
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1309
ISI2014-DCG-62
If the sum of the first $n$ terms of an arithmetic progression is $cn^2$, then the sum of squares of these $n$ terms is $\frac{n(4n^2-1)c^2}{6}$ $\frac{n(4n^2+1)c^2}{3}$ $\frac{n(4n^2-1)c^2}{3}$ $\frac{n(4n^2+1)c^2}{6}$
If the sum of the first $n$ terms of an arithmetic progression is $cn^2$, then the sum of squares of these $n$ terms is$\frac{n(4n^2-1)c^2}{6}$$\frac{n(4n^2+1)c^2}{3}$$\f...
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