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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
- The number $\sqrt{3}$ is
- $\sqrt{2}$ is a/an
- The number $\pi$ is
- Every rational number is also
- Consider the following statements about natural numbers: (1) There exists a smallest natural number. (2) There exists a largest natural number. (3) Between two natural numbers, there is always a natural number. Which of the above statements is/are correct?
- All natural numbers and $0$ are called the ........ numbers.
- What is the minimum number of four digits formed by using the digits $2$, $4$, $0$, $7$?
- The smallest number of $5$ digits beginning with $3$ and ending with $5$ will be
- If the largest three-digit number is subtracted from the smallest five-digit number, then the remainder is
- The sum of the greatest and smallest number of five digits is
- The difference between the local value and the face value of $7$ in the numeral $32675149$ is
- The difference between the place values of $7$ and $3$ in the number $527435$ is
- The sum of the place values of $3$ in the number $503535$ is
- The face value of $8$ in the number $458926$ is
- What is the place value of $5$ in $3254710$?
- A $99$-digit number is formed by writing the first $59$ natural numbers one after the other as $1234567891011121314\dots5859$. Find the remainder obtained when the above number is divided by $16$.
- Find a common factor of $(127^{127} + 97^{127})$ and $(127^{97} + 97^{97})$.
- Find the remainder when $(257^{166} - 243^{166})$ is divided by $500$.
- If $7^{126}$ is divided by $48$, find the remainder.
- Find the remainder when $(397)^{3589} + 5$ is divided by $398$.
- Find the remainder when $9^6 + 7$ is divided by $8$.
- A number when divided by $6$ leaves remainder $3$. When the square of the same number is divided by $6$, find the remainder.
- If three times the larger of the two numbers is divided by the smaller one, we get $4$ as quotient and $3$ as remainder. Also, if seven times the smaller number is divided by the larger one, we get $5$ as quotient and $1$ as remainder. Find the numbers.
- In a division sum, the divisor is ten times the quotient and five times the remainder. If the remainder is $46$, determine the dividend.
- Three boys A, B, C were asked to divide a certain number by $1001$ by the method of factors. They took the factors in the orders $13$, $11$, $7$; $7$, $11$, $13$ and $11$, $7$, $13$ respectively. If the first boy obtained $3$, $2$, $1$ as successive remainders, then find the successive remainders obtained by the other two boys B and C.
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