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Curioustab offers thousands of curated MCQs on Aptitude, Logical Reasoning, General Knowledge, plus Computer Science and other exam-focused topics. Great for SSC, UPSC, banking exams, placements, and interview prep.
Latest Questions
- If $x$ is a rational number and $y$ is an irrational number, then
- If $x = \frac{2}{5}y + 3$, how does $y$ change when $x$ increases from $1$ to $2$?
- If $n = 1 + x$, where $x$ is the product of four consecutive positive integers, then which of the following is/are true? I. $n$ is odd. II. $n$ is prime. III. $n$ is a perfect square.
- If $x$ and $y$ are negative, then which of the following statements is/are always true? I. $x + y$ is positive. II. $xy$ is positive. III. $x - y$ is positive.
- If $x - y = 8$, then which of the following must be true? I. Both $x$ and $y$ are positive. II. If $x$ is positive, $y$ must be positive. III. If $x$ is negative, $y$ must be negative.
- If $n$ is a negative number, then which of the following is the least?
- If $m, n, o, p$ and $q$ are integers, then $m (n + o) (p - q)$ must be even when which of the following is even?
- If $A, B, C, D$ are numbers in increasing order and $D, B, E$ are numbers in decreasing order, then which one of the following sequences need neither be in a decreasing nor in an increasing order?
- If $a$ and $b$ are two numbers such that $ab = 0$, then
- If $x$ is an odd integer, then which of the following is true?
- Which of the following is always odd?
- If $(n - 1)$ is an odd number, what are the two other odd numbers nearest to it?
- For the integer $n$, if $n^3$ is odd, then which of the following statements are true? I. $n$ is odd. II. $n^2$ is odd. III. $n^2$ is even.
- If $n$ and $p$ are both odd numbers, which of the following is an even number?
- If $x, y, z$ and $w$ be the digits of a number beginning from the left, the number is
- If $x, y, z$ be the digits of a number beginning from the left, the number is
- 98th term of the infinite series $1, 2, 3, 4, 1, 2, 3, 4, 1, 2, \dots$ is
- $2 - 2 + 2 - 2 + \dots 101$ terms = $x$
- If the numbers from $1$ to $24$, which are divisible by $2$ are arranged in descending order, which number will be at the 8th place from the bottom?
- Which one of the following is the correct sequence in respect of the Roman numerals: $C$, $D$, $L$ and $M$?
- If $n$ is an integer between $20$ and $80$, then any of the following could be $n + 7$ except
- What is the sum of the squares of the digits from $1$ to $9$?
- If $x + y + z = 9$ and both $y$ and $z$ are positive integers greater than zero, then the maximum value $x$ can take is
- $P$ and $Q$ are two positive integers such that $PQ = 64$. Which of the following cannot be the value of $P + Q$?
- There are just two ways in which $5$ may be expressed as the sum of two different positive (non-zero) integers, namely $5 = 4 + 1 = 3 + 2$. In how many ways, $9$ can be expressed as the sum of two different positive (non-zero) integers?
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