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Dear God,
May we,
through your blessings,
add purity to the world
subtract evil from our lives,
multiply your good news
and divide your gifts and
share them with others
Amen!
3
Gadget Collection
A set of Sports Ball
A Flock of Birds
A Family of Plants
A Set of Utensils
is described as a well- defined collection of objects
is usually denoted by CAPITAL LETTERS
Element or Member
 Objects of a set and is denoted by small letters
 Elements are enclosed by braces and separated by
commas.
Element or Member
More example:
* If set A contains the letters a, b, c, d, and e, then we write
the set as :
* Set B consisting of the elements 5, 10, 15, and 20.
A= {a, b, c, d, e}
B= {5, 10, 15, 20}
 Used to indicate that an object is an element or a
member of the set.
Examples:
∈
 Indicate that an object is NOT an element of the set
∉
A= { a, b, c, d, e}
b ∈ A which is read as “b is an element of set A” or “b belongs to
set A”
h ∉ A which is read as “h is not an element of set A”.
 number of elements in a given set
Cardinality
1. A= { a, b, c, d, e}
n(A)= 5
2. F= { 1,2,3,4}
n(F)= 4
3. G= { }
n(G)= 0
Cardinality
More example:
Roster
Method
 It is the method of
describing a set by listing each
element of the set inside the
symbol { }.
Examples:
1. A= { 1, 2, 3, 4}
NOTE:
In listing the elements of the set, each
distinct element is listed once and the order of
the elements does not matter.
Philippines
2. B = { f, a, t}
P= { p, h, i, l, n, e, s}
Verbal
Description
Method
 It is a method of describing
a set into words.
Examples:
1. Set A is the set of counting
numbers less than 5.
3. Set C is the set of distinct letters
in the word “Philippines”.
2. Set B is the set of letters in the
word “fat”.
Set- Builder
Notation
 It is a method that lists the
rules that determine whether an
object is an element of the set rather
than the actual elements.
Examples:
1. A= {x l x is a counting number less
than 5}
NOTE:
The vertical line “ l “ is read as “ such
that ” .
* “the set of all x such that x is a counting
number less than 5.”
2. B= {x l x is a letter in the word “fat” }
3. C= {x l x is a distinct letter in the word
“Philippines” }
G7-Topic-1-SETS.pptx

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G7-Topic-1-SETS.pptx

  • 1.
  • 2. Dear God, May we, through your blessings, add purity to the world subtract evil from our lives, multiply your good news and divide your gifts and share them with others Amen!
  • 3. 3
  • 5. A set of Sports Ball
  • 6. A Flock of Birds
  • 7. A Family of Plants
  • 8. A Set of Utensils
  • 9. is described as a well- defined collection of objects is usually denoted by CAPITAL LETTERS
  • 10.
  • 12.  Objects of a set and is denoted by small letters  Elements are enclosed by braces and separated by commas. Element or Member
  • 13. More example: * If set A contains the letters a, b, c, d, and e, then we write the set as : * Set B consisting of the elements 5, 10, 15, and 20. A= {a, b, c, d, e} B= {5, 10, 15, 20}
  • 14.  Used to indicate that an object is an element or a member of the set. Examples: ∈  Indicate that an object is NOT an element of the set ∉ A= { a, b, c, d, e} b ∈ A which is read as “b is an element of set A” or “b belongs to set A” h ∉ A which is read as “h is not an element of set A”.
  • 15.  number of elements in a given set Cardinality
  • 16. 1. A= { a, b, c, d, e} n(A)= 5 2. F= { 1,2,3,4} n(F)= 4 3. G= { } n(G)= 0 Cardinality More example:
  • 17.
  • 18. Roster Method  It is the method of describing a set by listing each element of the set inside the symbol { }. Examples: 1. A= { 1, 2, 3, 4} NOTE: In listing the elements of the set, each distinct element is listed once and the order of the elements does not matter. Philippines 2. B = { f, a, t} P= { p, h, i, l, n, e, s}
  • 19. Verbal Description Method  It is a method of describing a set into words. Examples: 1. Set A is the set of counting numbers less than 5. 3. Set C is the set of distinct letters in the word “Philippines”. 2. Set B is the set of letters in the word “fat”.
  • 20. Set- Builder Notation  It is a method that lists the rules that determine whether an object is an element of the set rather than the actual elements. Examples: 1. A= {x l x is a counting number less than 5} NOTE: The vertical line “ l “ is read as “ such that ” . * “the set of all x such that x is a counting number less than 5.” 2. B= {x l x is a letter in the word “fat” } 3. C= {x l x is a distinct letter in the word “Philippines” }