Remainders
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Q. A certain number when divided by 15 gives a remainder of 8. If this number is multiplied by 2, what will be the remainder when the new number is divided by 15? (2023)
Q. A number is divided by 11 and gives a remainder of 4. If this number is multiplied by 3, what will be the remainder when the result is divided by 11?
Q. A number is divided by 12 and gives a remainder of 7. If this number is increased by 5, what will be the new remainder when divided by 12? (2023)
Q. A number is divided by 12 and gives a remainder of 7. If this number is multiplied by 2, what will be the remainder when the new number is divided by 12? (2023)
Q. A number is divided by 15 and gives a remainder of 9. If this number is decreased by 4, what will be the new remainder when divided by 15? (2023)
Q. A number is divided by 6 and gives a remainder of 4. If this number is multiplied by 2, what will be the remainder when divided by 6? (2023)
Q. A number is divided by 6 and gives a remainder of 4. If this number is multiplied by 3, what will be the remainder when the result is divided by 6?
Q. A number is divided by 7 and gives a remainder of 3. If this number is increased by 4, what will be the new remainder when divided by 7?
Q. A number is divided by 7 and gives a remainder of 4. If this number is increased by 10, what will be the new remainder when divided by 7?
Q. A number is divided by 8 and gives a remainder of 3. If this number is increased by 5, what will be the new remainder when divided by 8? (2023)
Q. A number is divided by 9 and gives a remainder of 2. If this number is multiplied by 3, what will be the remainder when the new number is divided by 9?
Q. A number is divided by 9 and gives a remainder of 5. If this number is increased by 4, what will be the new remainder when divided by 9? (2023)
Q. A number is divided by 9 and leaves a remainder of 5. If this number is increased by 4, what will be the new remainder when divided by 9? (2023)
Q. A number is divisible by 12 and leaves a remainder of 5 when divided by 8. What is the possible value of this number? (2023)
Q. A number leaves a remainder of 1 when divided by 3 and a remainder of 2 when divided by 5. What is the smallest positive integer that satisfies these conditions? (2023)
Q. A number leaves a remainder of 1 when divided by 5 and a remainder of 2 when divided by 7. What is the smallest such number?
Q. A number leaves a remainder of 1 when divided by 5 and a remainder of 2 when divided by 3. What is the smallest positive integer that satisfies these conditions? (2023)
Q. A number leaves a remainder of 2 when divided by 5. Which of the following numbers is NOT possible?
Q. A number leaves a remainder of 4 when divided by 10 and a remainder of 2 when divided by 3. What is the smallest positive integer that satisfies these conditions? (2023)
Q. A number leaves a remainder of 4 when divided by 6. If this number is multiplied by 3, what will be the remainder when the result is divided by 6? (2023)
Q. A number leaves a remainder of 4 when divided by 9 and a remainder of 2 when divided by 5. What is the smallest such number? (2023)
Q. A number leaves a remainder of 6 when divided by 11. If this number is multiplied by 3, what will be the new remainder when divided by 11?
Q. A number leaves a remainder of 7 when divided by 10. If this number is decreased by 3, what will be the new remainder when divided by 10? (2023)
Q. A number leaves a remainder of 7 when divided by 11. If we subtract 3 from this number, what will be the new remainder when divided by 11? (2023)
Q. A student divides a number by 6 and gets a remainder of 4. If he divides the same number by 3, what will be the remainder? (2023)
Q. If a number is divided by 11 and gives a remainder of 7, what is the remainder when this number is divided by 3? (2023)
Q. If a number is divided by 12 and gives a remainder of 7, what is the possible range of this number? (2023)
Q. If a number is divided by 12 and gives a remainder of 7, what will be the remainder when this number is divided by 3?
Q. If a number is divided by 12 and gives a remainder of 7, what will be the remainder when the same number is divided by 3? (2023)
Q. If a number is divided by 12 and gives a remainder of 7, which of the following numbers could it be?
Remainders MCQ & Objective Questions
Understanding the concept of Remainders is crucial for students preparing for school exams and competitive tests. Remainders often appear in various mathematical problems, making it essential to practice MCQs and objective questions to enhance your exam readiness. By solving practice questions, you can grasp important concepts and improve your chances of scoring better in exams.
What You Will Practise Here
- Definition and significance of Remainders in mathematics
- Basic properties of Remainders
- Remainders in division and its application
- Common formulas related to Remainders
- Remainders in polynomial division
- Real-life applications of Remainders
- Practice with Remainders MCQ questions and objective questions with answers
Exam Relevance
The topic of Remainders is frequently tested in CBSE, State Boards, and competitive exams like NEET and JEE. Students can expect questions that require them to find Remainders in division problems, apply properties, or solve word problems involving Remainders. Understanding the common question patterns will help you tackle these problems effectively during your exams.
Common Mistakes Students Make
- Confusing Remainders with Quotients in division
- Overlooking the properties of Remainders when solving problems
- Misapplying formulas related to Remainders
- Failing to interpret word problems correctly
FAQs
Question: What is a Remainder?
Answer: A Remainder is the amount left over after division when one number cannot be exactly divided by another.
Question: How can I improve my understanding of Remainders?
Answer: Regular practice of Remainders MCQ questions and solving objective questions can significantly enhance your understanding.
Don't wait any longer! Start solving Remainders practice MCQs today to test your understanding and boost your confidence for the upcoming exams.