List of top Questions asked in XAT

The factor that least influences exchange rate fluctuations:
The sequence that contains a wrong match between car manufacturers and their country of origin:
As per the Constitution, which among the following is not a fundamental right granted to the citizens of India?
Jawaharlal Nehru declared ‘Poorna Swaraj’ at:
Who among the following was known as the ‘Saint of the Gutters’?
The G-7 is a group consisting of:
The correct match between countries and their official languages is:
The correct match between the following mountain ranges and their highest peaks is:
The acronym “YAHOO” stands for:
Aditya has a total of 18 red and blue marbles in two bags Each bag has marbles of both colors). A marble is randomly drawn from the first bag followed by another randomly drawn from the second bag, the probability of both being red is $5/16$. What is the probability of both marbles being blue?
In which of the following years the percentage increase in the number of Indians going abroad was greater than the percentage increase in the number of domestic tourists?
In which of the following years was the rupee cheapest with respect to the dollar?
Let ‘R’ be the ratio of Foreign Exchange Earnings from Tourism in India (in US million) to Foreign Tourist Arrivals in India (in million). Assume that R increases linearly over the years. If we draw a pie chart of R for all the years, the angle subtended by the biggest sector in the pie chart would be approximately:
A teacher noticed a strange distribution of marks in the exam. There were only three distinct scores: $6, 8,$ and $20$. The mode of the distribution was $8$. The sum of the scores of all the students was $504$. The number of students in the most populated category was equal to the sum of the number of students with lowest score and twice the number of students with the highest score. The total number of students in the class was:
Expression $\displaystyle \sum_{n=1}^{13} \frac{1}{n}$ can also be written as $\dfrac{x}{13!}$. What would be the remainder if $x$ is divided by $11$?
A rectangular swimming pool is 48 m long and 20 m wide. The shallow edge of the pool is 1 m deep. For every 2.6 m that one walks up the inclined base of the swimming pool, one gains an elevation of 1 m. What is the volume of water (in cubic meters), in the swimming pool? Assume that the pool is filled up to the brim.
The value of the expression: \[ \displaystyle \sum_{i=2}^{100} \frac{1}{\log_i(100!)} \] is:
There are two squares S1 and S2 with areas 8 and 9 units, respectively. S1 is inscribed within S2, with one corner of S1 on each side of S2. The corners of the smaller square divide the sides of the bigger square into two segments, one of length a and the other of length b (b > a). A possible value of b/a is:
Diameter of the base of a water-filled inverted right circular cone is $26$ cm. A cylindrical pipe, $5$ mm in radius, is attached to the surface of the cone at a point. The perpendicular distance between the point and the base (the top) is $15$ cm. The distance from the edge of the base to the point is $17$ cm, along the surface. If water flows at the rate of $10$ meters per minute through the pipe, how much time would elapse before water stops coming out of the pipe?
Consider the formula, \( S = \dfrac{\alpha \times \omega}{\tau + \rho \times \omega} \) with positive integers. If \(\omega\) is increased and \(\alpha, \tau, \rho\) are kept constant, then \(S\):
Prof. Suman takes a number of quizzes for a course. All the quizzes are out of 100. A student can get an A grade in the course if the average of her scores is more than or equal to 90. Grade B is awarded to a student if the average of her scores is between 87 and 89 Both include(D). If the average is below 87, the student gets a C grade. Ramesh is preparing for the last quiz and he realizes that he will score a minimum of 97 to get an A grade. After the quiz, he realizes that he will score 70, and he will just manage a B. How many quizzes did Prof. Suman take?
A polynomial $y = ax^3 + bx^2 + cx + d$ intersects the x-axis at 1 and -1, and the y-axis at 2. The value of $b$ is:
Circle C₁ has a radius of 3 units. The line segment PQ is the only diameter of the circle which is parallel to the X-axis. P and Q are points on curves given by the equations y = ax and y = 2ax respectively, where a < 1. The value of a is:
Consider a rectangle $ABCD$ of area $90$ units. The points $P$ and $Q$ trisect $AB$, and $R$ bisects $CD$. The diagonal $AC$ intersects the line segments $PR$ and $QR$ at $M$ and $N$ respectively. What is the area of the quadrilateral $PQNM$?
Two numbers, $297_B$ and $792_B$, belong to base $B$ number system. If the first number is a factor of the second number then the value of $B$ is: