1. The notation for the cardinality (number of elements) of a set is |A|. For example, for set A = {a,b,c} we can write: |A| = 3 because A has 3 elements. Determine the cardinality of the following sets and explain how you got it: 1. A=(3, 4, 5, 17} 2. B = {n is an Integer | 4 <= n <= 196} 3. C = (n = 2k with k Integer | 0 <= n <= 100} 4. Suppose |X| = 5, |Y| = 5 and IX n Y| = 7, what is IX U YI? 5. Suppose IX = 8, Y| = 6 and IX n Y| = 6, what is IX U YI?

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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1. The notation for the cardinality (number of elements) of a set is |A|. For example, for set
A = {a, b, c) we can write: |A| = 3 because A has 3 elements.
Determine the cardinality of the following sets and explain how you got it:
1. A=(3, 4, 5, 17}
2.
B = {n is an Integer | 4 <= n <= 196}
3.
C = {n = 2k with k Integer | 0 <= n <= 100}
4. Suppose |X| = 5, |Y| = 5 and IX n Y| = 7, what is IX U YI?
5. Suppose IX = 8, |Y| = 6 and IX n Y| = 6, what is IX U YI?
Transcribed Image Text:1. The notation for the cardinality (number of elements) of a set is |A|. For example, for set A = {a, b, c) we can write: |A| = 3 because A has 3 elements. Determine the cardinality of the following sets and explain how you got it: 1. A=(3, 4, 5, 17} 2. B = {n is an Integer | 4 <= n <= 196} 3. C = {n = 2k with k Integer | 0 <= n <= 100} 4. Suppose |X| = 5, |Y| = 5 and IX n Y| = 7, what is IX U YI? 5. Suppose IX = 8, |Y| = 6 and IX n Y| = 6, what is IX U YI?
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