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Quantitative Aptitude
List of top Quantitative Aptitude Questions on Equations
If \(a^2+b^2=41\) and \(ab=20\), then the value of \(a+b\) is
NMAT - 2025
NMAT
Quantitative Aptitude
Equations
In each of these questions, two equations (I) and (II) are given. You have to solve both the equations and give answer:
I.
\( 14x^2 - (7 + 2\sqrt{2})x + 3.50\sqrt{2} = 0 \)
II.
\( \sqrt{(4y + 1)} - \sqrt{(y + 3)} = 2 \)
NMAT - 2025
NMAT
Quantitative Aptitude
Equations
If \( 3 \log x = 2 \log y = \log x + \log y + 1/5 \), then what is the value of \( xy \)?
NMAT - 2025
NMAT
Quantitative Aptitude
Equations
If \(\alpha\) and \(\beta\) are the roots of \(x^2 - 5x + 6 = 0\), what is the value of \(\alpha^2 + \beta^2\)?
NMAT - 2024
NMAT
Quantitative Aptitude
Equations
If \(2x + 3y = 12\) and \(x = 3\), what is the value of y?
NMAT - 2024
NMAT
Quantitative Aptitude
Equations
Solve for x: \(3x - 7 = 2x + 5\).
NMAT - 2024
NMAT
Quantitative Aptitude
Equations
If \(x + \dfrac{1}{x} = 4\), then what is the value of \(x^2 + \dfrac{1}{x^2}\)?
NMAT - 2024
NMAT
Quantitative Aptitude
Equations
Given the quadratic equation
\(x^2 – (A – 3)x – (A – 7) = 0\)
, for what value of A is the sum of squares of the roots 0?
NMAT - 2022
NMAT
Quantitative Aptitude
Equations
Given the quadratic equation
\(x^2 – (A – 3)x – (A – 7) = 0\)
, for what value of A is the sum of squares of the roots 0?
NMAT - 2022
NMAT
Quantitative Aptitude
Equations
If
\(2^x\)
=
\(\sqrt[3]{64}\)
,then
\(x^2 + x + 1\)
= ?
KMAT KERALA - 2022
KMAT KERALA
Quantitative Aptitude
Equations
\(\frac{1}{1+y^(b-a)+y^(c-a)}+\frac{1}{1+y^(a-b)+y^(c-b)}+\frac{1}{1+y^(b-c)+y^(a-c)}\)
KMAT KERALA - 2022
KMAT KERALA
Quantitative Aptitude
Equations
If 2
\(x^2 + 2 <20\)
;, which of the following cannot be the value of
\(x\)
?
KMAT KERALA - 2022
KMAT KERALA
Quantitative Aptitude
Equations
A sum of Rs.118 was divided among 50 boys and girls such that each boy received Rs. 2.60 and each girl Rs. 1.80. Find the number of boys and girls.
KMAT KERALA - 2020
KMAT KERALA
Quantitative Aptitude
Equations
Solve the following:-
\((88)^2 + (73)^2 = (?)^2 – (38)^2 – 859\)
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\(312 × ? × 14 = 157843 + 56189\)
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\(5389 + 4172 – 3868 – ? = 2456 + 1130\)
NMAT
Quantitative Aptitude
Equations
The value of expression
\(\left\{\frac{x^b}{x^c}\right\}^{(b+c-a)}\)
\(\left\{\frac{x^b}{x^c}\right\}^{(b+c=a)}\)
\(\left\{\frac{x^b}{x^c}\right\}^{(b+c-a)}\) is
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\([(156)^2 ÷ 8 × 36] ÷ ? = 117 × 24\)
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\(88.8 + 8.08 + 0.08 + 88.08 + 0.80 + 888 = ?\)
NMAT
Quantitative Aptitude
Equations
The question is accompanied by three statements (A), (B) and (C). You have to determine which statement(s) is/are sufficient/necessary to answer the question.
What is the ratio of the present ages of X and Y?
A. The ratio between the present ages of X and Y after 10 years is 11:15.
B. The present age of Y is 200/3 % more than that of X.
C. The product of the present ages of X and Y is 240 years.
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\(3870 ÷ ? = 516\)
NMAT
Quantitative Aptitude
Equations
Which of the following must equal zero for all real numbers x?
(I). x
3
-x
2
(II). x
0
(III). x
1
NMAT
Quantitative Aptitude
Equations
In a certain game, each player scores either 2 points or 5 points. If n players score 2 points and m players score 5 points, and the total number of points scored is 50, what is the least possible positive difference between n and m?
NMAT
Quantitative Aptitude
Equations
Solve the following:-
\((193 – 87) ÷ (1.25 × 2) = ?\)
NMAT
Quantitative Aptitude
Equations
Solve the following:-
(8.83% of 228) – (2.65% of 104) =?
NMAT
Quantitative Aptitude
Equations
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