Class 11 Mathematics Chapter 1 Sets Quiz 15 (25 MCQs)

Quiz Instructions

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1. Sets that do not have any members are called?
2. What are equal sets?
3. Given that set V = \{ t, e, l, e, v, i, s, i, o, n\}, find the number of subsets V.
4. Multiply:3x(2x + 4) =
5. In a group of 90 students, 60 students study Science and 45 students study History. If 25 students study both subjects, how many students study only History?
6. The set contains all the elements being considered in each situation.
7. Which of the following is an example of a well defined a set?
8. Which of the following describes the set P = \{12, 15, 18\} using set-builder notation?
9. Which of the following is the symbol of an empty set?
10. How do you determine if two sets are equal?
11. The difference of two sets is the set of elements in the universal set that are not in A.
12. What is set of numbers that includes all positive and negative whole numbers?
13. Let A=\{ 1, 2, 3, 4, 5 \} and B=\{ 2, 4, 6 \}. Which of the following is A U B.
14. Which set includes non-terminating and non-repeating decimals?
15. The roaster form of the set B=\{x:x is a vowel of English alphabet\}
16. What is a correct syntax for adding elements from list2 into list1?
17. If A = \{2, 3, 5, 7\} and B = \{5, 7, 9\} then A-B
18. Can a set contain other sets?
19. What is the value of |7-12|?
20. If U = \{ red, blue, green, yellow, purple\} andA = \{red, blue, yellow\}, what is A'?
21. It is an operation on sets that contains elements belong to set A, but do not belong to set B.
22. Which of the following statements is true about the set listed below? C = \{prime numbers less than 20\}
23. The roster form of set A = \{x:x is a whole number lie between 4.5 and 7.5 \}
24. Set A=\{2, 3, 5\}. How many subsets are there?
25. In a survey of 25 students, it was found that 15 had taken Mathematics, 12 had taken Physics and 11 had taken Chemistry, 5 had taken Mathematics and Chemistry, 9 had taken Mathematics and Physics and 4 had taken Physics and Chemistry and 3 had taken all the three subjects. Find the number of students that had taken none of the subjects.