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Set theory in Algebra Mathematics
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For 11th grade students, a powerpoint presentation on the topic "Sets". Subject: Mathematics. That's all folks, see ya :)
Sets PowerPoint Presentation
Sets PowerPoint Presentation
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Sections Included: 1. Collection 2. Types of Collection 3. Sets 4. Commonly used Sets in Maths 5. Notation 6. Different Types of Sets 7. Venn Diagram 8. Operation on sets 9. Properties of Union of Sets 10. Properties of Intersection of Sets 11. Difference in Sets 12. Complement of Sets 13. Properties of Complement Sets 14. De Morgan’s Law 15. Inclusion Exclusion Principle
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Recommandé
For 11th grade students, a powerpoint presentation on the topic "Sets". Subject: Mathematics. That's all folks, see ya :)
Sets PowerPoint Presentation
Sets PowerPoint Presentation
Ashna Rajput
Sections Included: 1. Collection 2. Types of Collection 3. Sets 4. Commonly used Sets in Maths 5. Notation 6. Different Types of Sets 7. Venn Diagram 8. Operation on sets 9. Properties of Union of Sets 10. Properties of Intersection of Sets 11. Difference in Sets 12. Complement of Sets 13. Properties of Complement Sets 14. De Morgan’s Law 15. Inclusion Exclusion Principle
Sets in Maths (Complete Topic)
Sets in Maths (Complete Topic)
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SET THEORY
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Types Of Set
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SET A set is a well defined collection of objects, called the “elements” or “members” of the set. A specific set can be defined in two ways- If there are only a few elements, they can be listed individually, by writing them between curly braces ‘{ }’ and placing commas in between. E.g.- {1, 2, 3, 4, 5} The second way of writing set is to use a property that defines elements of the set. e.g.- {x | x is odd and 0 < x < 100} If x is an element o set A, it can be written as ‘x A’ If x is not an element of A, it can be written as ‘x A’ Special types of sets- Standard notations used to define some sets: N- set of all natural numbers Z- set of all integers Q- set of all rational numbers R- set of all real numbers C- set of all complex numbers TYPES OF SETS -subset -singleton set -universal set -empty set -finite set -infinte set -eual set -disjoint set -cardinal set -power set OPERATIONS ON SET The four basic operations are: 1. Union of Sets 2. Intersection of sets 3. Complement of the Set 4. Cartesian Product of sets Union of two given sets is the smallest set which contains all the elements of both the sets. A B = {x | x A or x B} Let a and b are sets, the intersection of two sets A and B, denoted by A B is the set consisting of elements which are in A as well as in B A B = {X | x A and x B} If A B= , the sets are said to be disjoint. If U is a universal set containing set A, then U-A is called complement of a set.
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This will help you in illustrating operations on sets using Venn Diagram. Also, how to find the intersection, union, complement and difference of two sets. For more instructional resources, CLICK me here! https://tinyurl.com/y9muob6q LIKE and FOLLOW me here! https://tinyurl.com/ycjp8r7u https://tinyurl.com/ybo27k2u
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hi all, today I came with one more ppt,it is on sets. I hope you all will like it. Its a great ppt.
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SET A set is a well defined collection of objects, called the “elements” or “members” of the set. A specific set can be defined in two ways- If there are only a few elements, they can be listed individually, by writing them between curly braces ‘{ }’ and placing commas in between. E.g.- {1, 2, 3, 4, 5} The second way of writing set is to use a property that defines elements of the set. e.g.- {x | x is odd and 0 < x < 100} If x is an element o set A, it can be written as ‘x A’ If x is not an element of A, it can be written as ‘x A’ Special types of sets- Standard notations used to define some sets: N- set of all natural numbers Z- set of all integers Q- set of all rational numbers R- set of all real numbers C- set of all complex numbers TYPES OF SETS -subset -singleton set -universal set -empty set -finite set -infinte set -eual set -disjoint set -cardinal set -power set OPERATIONS ON SET The four basic operations are: 1. Union of Sets 2. Intersection of sets 3. Complement of the Set 4. Cartesian Product of sets Union of two given sets is the smallest set which contains all the elements of both the sets. A B = {x | x A or x B} Let a and b are sets, the intersection of two sets A and B, denoted by A B is the set consisting of elements which are in A as well as in B A B = {X | x A and x B} If A B= , the sets are said to be disjoint. If U is a universal set containing set A, then U-A is called complement of a set.
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