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Number System & Set Theory
Kazi Md.Nasir Uddin
Assistant Professor
Department of AIS
Faculty Of Business Studies
Jagannath University,Dhaka
Presented By
Md.Rubel Islam
Merit:527
Section:B,Batch:12th
Section:2016-17
Department of AIS
Jagannath University,Dhaka
“Business mathematics is a very powerful tool and
analytical process that results in and offers an
optimal solution , in spite of its limitations”
 What is set?
A set is collection of well-defined and well distinguished objects. From a
set it is possible to tell weather a given belongs to a set or not.
For example, the items you wear: shoes, socks, hat, shirt, pants, and so on.
Finite set
When the elements of a set can be counted by a finite number of elements then the set is
called finite set.
Example:A={1,2,3,4,5,6}
B={1,2,3,4,5……,500}
Infinite Set
If the elements of a set cannot be counted by a finite number , the set is called infinite
set.
Example:A={1,2,3…..}
B={x| x is an odd number}
Singleton Set
A set containing only one element.
Example: A={1}
Empty set
Which has no element
Example: The set of people who have travelled from the earth to the sun is an empty set.
 Equal Set
 Two sets A & B ,if every element of A is also an element of B ,and every element
of B also in an element A.
Example: A={3,5,9}
 B={9,5,3}
Power Set
 From a set containing n elements 2n subset can be formed.The set consisting of these 2n
subsets is called a power set.
Example: A={a,b,c},2n=23=8.
Empty set
 Which has no element
Example: The set of people who have travelled from the earth to the sun is an empty set.
 Subset
If every element of set A is also an element of a set B then set A is called subset of B.
Equivalent Set
 If the elements of one set can be put in to one to one
correspondence with the elements of another set , the the two sets
are called equivalent.
 Example: A={a,b,c,d}
 B={1,2,3,4}
Proper subset
 If B is a proper subset of A , then all elements of B are in A but A
contains at least one element that is not in B .
Venn Diagram
 A venn diagram is a pictorial representation. It was named after English
logician John Venn.
Number System & Set Theory

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Number System & Set Theory

  • 2. Kazi Md.Nasir Uddin Assistant Professor Department of AIS Faculty Of Business Studies Jagannath University,Dhaka
  • 4. “Business mathematics is a very powerful tool and analytical process that results in and offers an optimal solution , in spite of its limitations”
  • 5.  What is set? A set is collection of well-defined and well distinguished objects. From a set it is possible to tell weather a given belongs to a set or not. For example, the items you wear: shoes, socks, hat, shirt, pants, and so on.
  • 6. Finite set When the elements of a set can be counted by a finite number of elements then the set is called finite set. Example:A={1,2,3,4,5,6} B={1,2,3,4,5……,500} Infinite Set If the elements of a set cannot be counted by a finite number , the set is called infinite set. Example:A={1,2,3…..} B={x| x is an odd number} Singleton Set A set containing only one element. Example: A={1} Empty set Which has no element Example: The set of people who have travelled from the earth to the sun is an empty set.
  • 7.  Equal Set  Two sets A & B ,if every element of A is also an element of B ,and every element of B also in an element A. Example: A={3,5,9}  B={9,5,3} Power Set  From a set containing n elements 2n subset can be formed.The set consisting of these 2n subsets is called a power set. Example: A={a,b,c},2n=23=8. Empty set  Which has no element Example: The set of people who have travelled from the earth to the sun is an empty set.  Subset If every element of set A is also an element of a set B then set A is called subset of B.
  • 8. Equivalent Set  If the elements of one set can be put in to one to one correspondence with the elements of another set , the the two sets are called equivalent.  Example: A={a,b,c,d}  B={1,2,3,4} Proper subset  If B is a proper subset of A , then all elements of B are in A but A contains at least one element that is not in B . Venn Diagram  A venn diagram is a pictorial representation. It was named after English logician John Venn.