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Example of Roster and Set Builder Form - Sets Video Lecture - Class 11

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FAQs on Example of Roster and Set Builder Form - Sets Video Lecture - Class 11

1. What is a roster form and set builder form?
Ans. In mathematics, a set can be represented in two forms: roster form and set builder form. Roster form is a way of listing the elements of a set within braces, whereas set builder form describes the set by specifying a rule or condition that the elements must satisfy.
2. How do you represent a set using roster form?
Ans. To represent a set using roster form, we simply list all the elements of the set within braces {}. For example, if we have a set of even numbers less than 10, we can write it as {2, 4, 6, 8}.
3. How do you represent a set using set builder form?
Ans. Set builder form represents a set by specifying a rule or condition that the elements must satisfy. It is written as {x | x satisfies the condition}. For example, if we have a set of all prime numbers less than 20, we can write it as {x | x is a prime number and x < 20}.
4. What are the advantages of using set builder form over roster form?
Ans. Set builder form offers several advantages over roster form. Firstly, it allows us to represent infinite sets or sets with a large number of elements without explicitly listing all the elements. Additionally, set builder form provides a concise and precise way of describing sets, especially when the elements follow a specific pattern or condition.
5. Can a set be represented in both roster form and set builder form simultaneously?
Ans. Yes, a set can be represented in both roster form and set builder form simultaneously. The two forms are interchangeable and convey the same information about the set. It is up to the mathematician or the context of the problem to choose the most appropriate form for representing a set.
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