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

$$\scriptsize{\overset{{\large{\textbf{Mark Distribution in Previous GATE}}}}{\begin{array}{|c|c|c|c|c|c|c|c|c|}\hline
\textbf{Year}&\textbf{2024-1} & \textbf{2024-2} & \textbf{2023} & \textbf{2022} & \textbf{2021-1}&\textbf{2021-2}&\textbf{Minimum}&\textbf{Average}&\textbf{Maximum}
\\\hline\textbf{1 Mark Count} & 4&3&1 & 2 &1&2& 1&2.16&4
\\\hline\textbf{2 Marks Count} &2&2&2& 2 &3&2&  2&2.16&3
\\\hline\textbf{Total Marks} &8&7&5& 6 &7&6& \bf{5}&\bf{6.5}&\bf{8}\\\hline
\end{array}}}$$

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Most viewed questions in Quantitative Aptitude

24 votes
7 answers
241
GATE2011 MN: GA-61
If $\dfrac{(2y+1)}{(y+2)} < 1,$ then which of the following alternatives gives the CORRECT range of $y$ ? $- 2 < y < 2$ $- 2 < y < 1$ $- 3 < y < 1$ $- 4 < y < 1$
If $\dfrac{(2y+1)}{(y+2)} < 1,$ then which of the following alternatives gives the CORRECT range of $y$ ?$- 2 < y < 2$$- 2 < y < 1$$- 3 < y < 1$$- 4 < y < 1$
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3 votes
2 answers
243
GATE2014 EC-2: GA-8
The sum of eight consecutive odd numbers is $656$. The average of four consecutive even numbers is $87$. What is the sum of the smallest odd number and second largest even number?
The sum of eight consecutive odd numbers is $656$. The average of four consecutive even numbers is $87$. What is the sum of the smallest odd number and second largest eve...
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0 votes
2 answers
245
Aptitude
Q2 . The area of a triangle is with base 4m and height 5m? A. 20 sq m B. 10 sq m C. 5 sq m D. 3 sq m See answer............ http://www.gkindiaonline.com/group/Aptitude/Areas
Q2 . The area of a triangle is with base 4m and height 5m?A.20 sq mB.10 sq mC.5 sq mD.3 sq mSee answer............http://www.gkindiaonline.com/group/Aptitude/Areas
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17 votes
12 answers
246
TIFR CSE 2018 | Part B | Question: 1
What is the remainder when $4444^{4444}$ is divided by $9?$ $1$ $2$ $5$ $7$ $8$
What is the remainder when $4444^{4444}$ is divided by $9?$$1$$2$$5$$7$$8$
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8 votes
5 answers
247
GATE2018 ME-1: GA-3
Seven machines take $7$ minutes to make $7$ identical toys. At the same rate, how many minutes would it take for $100$ machine to make $100$ toys? $1$ $7$ $100$ $700$
Seven machines take $7$ minutes to make $7$ identical toys. At the same rate, how many minutes would it take for $100$ machine to make $100$ toys?$1$$7$$100$$700$
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12 votes
2 answers
248
GATE CSE 2014 Set 1 | Question: GA-4
If $\large\left(z + \dfrac{1}{z}\right)^{2}= 98$, compute $\large \left(z^{2} +\dfrac{1}{z^{2}}\right)$.
If $\large\left(z + \dfrac{1}{z}\right)^{2}= 98$, compute $\large \left(z^{2} +\dfrac{1}{z^{2}}\right)$.
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13 votes
2 answers
250
GATE2013 EE: GA-8
The set of values of $p$ for which the roots of the equation $3x^2+2x+p(p–1) = 0$ are of opposite sign is $(–∞, 0)$ $(0, 1)$ $(1, ∞)$ $(0, ∞)$
The set of values of $p$ for which the roots of the equation $3x^2+2x+p(p–1) = 0$ are of opposite sign is $(–∞, 0)$$(0, 1)$$(1, ∞)$$(0, ∞)$
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6 votes
2 answers
251
GATE2011 MN: GA-59
In how many ways $3$ scholarships can be awarded to $4$ applicants, when each applicant can receive any number of scholarships? $4$ $12$ $64$ $81$
In how many ways $3$ scholarships can be awarded to $4$ applicants, when each applicant can receive any number of scholarships?$4$ $12$ $64$ $81$
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8 votes
2 answers
253
GATE2012 AE: GA-5
The arithmetic mean of five different natural numbers is $12$. The largest possible value among the numbers is $12$ $40$ $50$ $60$
The arithmetic mean of five different natural numbers is $12$. The largest possible value among the numbers is$12$ $40$ $50$ $60$
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4 votes
1 answer
254
GATE IN 2023 | GA Question: 3
A 'frabjous' number is defined as a $3$ digit number with all digits odd, and no two adjacent digits being the same. For example, $137$ is a frabjous number, while $133$ is not. How many such frabjous numbers exist? $125$ $720$ $60$ $80$
A 'frabjous' number is defined as a $3$ digit number with all digits odd, and no two adjacent digits being the same. For example, $137$ is a frabjous number, while $133$ ...
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5 votes
1 answer
255
GATE2018 ME-2: GA-5
The value of the expression $\dfrac{1}{1+ \log_u \: vw} + \dfrac{1}{1+ \log_v \: wu} + \dfrac{1}{1+\log_w uv}$ is _______ $-1$ $0$ $1$ $3$
The value of the expression $\dfrac{1}{1+ \log_u \: vw} + \dfrac{1}{1+ \log_v \: wu} + \dfrac{1}{1+\log_w uv}$ is _______$-1$$0$$1$$3$
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4 votes
2 answers
256
GATE Overflow | Mock GATE | Test 1 | Question: 5
A book contains $100$ pages. A page is chosen at random. What is the chance that the sum of the digits on the page is equal to $8$? $0.08$ $0.09$ $0.90$ $0.10$
A book contains $100$ pages. A page is chosen at random. What is the chance that the sum of the digits on the page is equal to $8$?$0.08$$0.09$$0.90$$0.10$
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24 votes
2 answers
257
GATE CSE 2014 Set 2 | Question: GA-5
The value of $\sqrt{12+\sqrt{12+\sqrt{12+\dots}}} $is $3.464$ $3.932$ $4.000$ $4.444$
The value of $\sqrt{12+\sqrt{12+\sqrt{12+\dots}}} $is$3.464$$3.932$$4.000$$4.444$
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2 votes
2 answers
258
GATE ECE 2021 | GA Question: 2
$p$ and $q$ are positive integers and $\dfrac{p}{q}+\dfrac{q}{p}=3,$ then, $\dfrac{p^{2}}{q^{2}}+\dfrac{q^{2}}{p^{2}}=$ $3$ $7$ $9$ $11$
$p$ and $q$ are positive integers and $\dfrac{p}{q}+\dfrac{q}{p}=3,$ then, $\dfrac{p^{2}}{q^{2}}+\dfrac{q^{2}}{p^{2}}=$$3$$7$$9$$11$
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