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GAIN CHRISTIAN ACADEMY OF MONTALBAN INC
Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal
“Touching Lives, Changing World”
MONDAY TUESDAY WEDNESDAY THURSDAY FRIDAY
I. Objectives • Define sets and understand
their basic elements.
• Identify and describe
different types of sets.
• Use appropriate notation to
represent sets.
• Perform basic operations on sets,
including union, intersection, and
complement.
• Apply the basic set operations to solve
problems.
• Recognize and interpret Venn diagrams.
II. Subject Matter • Lesson 1.1: Describing
Sets
Lesson 1.2: Performing Basic Set Operations
III. Materials/
Reference
• Reference: Math 7 - The
World of Mathematics and
Beyond
• Math 7 textbook
• Reference: Math 7 - The World of
Mathematics and Beyond
• Math 7 textbook
• Whiteboard or blackboard
• Markers or chalk
Values integration • • Discuss how the concept of
sets can be related to the
idea of unity and diversity
in God's creation.
• Discuss the idea of unity and
cooperation through the concept of set
operations.
IV. Procedure/ Lesson Proper: (Preparation, Motivation, Lesson Proper, Activity, Generalization, Evaluation)
School: GAIN CHRISTIAN ACADEMY OF MONTALBAN INC. Grade VII – MT. SINAI
Teacher: IVY N. DADAP Subject: MATHEMATICS
Day / Time MWF Quarter: FIRST
Date: August 9 and 11 Week # 1
GAIN CHRISTIAN ACADEMY OF MONTALBAN INC
Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal
“Touching Lives, Changing World”
A. Preparation:
• Prepare the necessary
materials, including the
textbook and any
supplementary resources.
• Arrange the classroom in a
way that facilitates group
discussions and activities.
B. Motivation:
• Ask students about their
experiences with groups or
collections of objects.
• Discuss the concept of a
set and how it relates to
these everyday
experiences.
C. Lesson Proper:
1. Introduce the definition of a
set and its basic elements
(elements, members,
universal set, empty set).
2. Discuss the different types
of sets: finite and infinite
sets, equal sets, equivalent
sets, subsets, and proper
subsets.
3. Provide examples and non-
examples to illustrate each
type of set.
4. Teach the notation used to
represent sets, including
the roster method and the
set-builder notation.
D. Activity:
• Divide the students into
small groups.
• Provide each group with a
set of objects and ask them
A. Preparation:
• Review the concepts covered in Lesson
1.1.
• Prepare the materials, including the
textbook, whiteboard, and markers or
chalk.
B. Motivation:
• Ask students to recall the types of sets
discussed in the previous lesson.
• Discuss real-life scenarios where basic
set operations can be applied.
C. Lesson Proper:
1. Review the concepts of union,
intersection, and complement of sets.
2. Demonstrate how to perform basic set
operations using the roster method and
Venn diagrams.
3. Provide examples and non-examples to
illustrate each operation.
4. Discuss the properties of set operations,
such as commutativity, associativity, and
distributivity.
D. Activity:
• Divide the students into pairs or small
groups.
• Provide each group with a set of objects
and ask them to perform the basic set
operations discussed.
• Have the groups present their findings to
the class using Venn diagrams.
E. Generalization:
• Summarize the main points discussed
during the lesson.
• Highlight the importance of
understanding and applying basic set
operations in problem-solving.
GAIN CHRISTIAN ACADEMY OF MONTALBAN INC
Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal
“Touching Lives, Changing World”
to describe the set using
the concepts and notation
learned.
• Have the groups present
their findings to the class.
E. Generalization:
• Summarize the main points
discussed during the
lesson.
• Emphasize the importance
of accurately describing
sets using appropriate
notation.
F. Evaluation:
Quiz: Describing Set Theory
(Math 7)
Question 1: What is a set in
mathematics?
a) A collection of numbers, letters,
or objects with no specific order.
b) A group of equations to solve
simultaneously.
c) A sequence of ordered pairs.
d) A representation of fractions and
decimals.
Question 2: Which of the following
symbols represents the "empty set"
in set theory?
a) ∪
b) ∩
c) ∅
d) ⊂
Question 3: What does the union
of two sets mean?
a) Finding the common elements
between the sets.
b) Combining all elements from
both sets without duplication.
F. Evaluation:
Quiz: Describing Set Theory (Math 7)
Question 1:Which notation is used to represent
a set?
a) Parentheses { }
b) Square brackets [ ]
c) Angle brackets < >
d) Curly brackets { }
Question 2: Which symbol is used to represent
the "empty set" in set notation?
A) {}
B) ()
C) []
D) //
Answer: A) {}
Question 3: Which of the following sets is an
example of a finite set?
A) The set of natural numbers (N)
B) The set of even numbers (E)
C) The set of all real numbers (R)
D) The set of prime numbers (P)
Answer: B) The set of even numbers (E)
Question 4: What is the cardinality of the set {3,
6, 9, 12, 15}?
A) 5
B) 4
C) 3
D) 6
Answer: C) 3
Question 5: Which set operation is represented
by the symbol ∩ (intersection)?
A) Union
B) Complement
C) Cartesian Product
D) Intersection
Answer: D) Intersection
Review and discuss the solutions as a class.
GAIN CHRISTIAN ACADEMY OF MONTALBAN INC
Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal
“Touching Lives, Changing World”
c) Finding only the elements unique
to each set.
d) Subtracting one set from
another.
Question 4: If Set A = {1, 2, 3} and
Set B = {3, 4, 5}, what is the
intersection of Set A and Set B?
a) {1, 2, 3}
b) {3}
c) {4, 5}
d) {1, 2, 3, 4, 5}
Question 5: Which of the following
is the correct way to represent "Set
C is a subset of Set D" in set
notation?
a) C ⊂ D
b) C ∩ D
c) C ∪ D
d) C ≠ D
Answers:
1. a) A collection of numbers,
letters, or objects with no
specific order.
2. c) ∅
3. b) Combining all elements
from both sets without
duplication.
4. b) {3}
5. a) C ⊂ D
Review and discuss the solutions
as a class.
V. Biblical Integration Hebrews 10:25, “do not forsake
assembling,” which means we are
to assemble, but furthermore, it is a
wise word written to protect us
from… When we assemble as the
Body of Christ, we are to stir each
Genesis 1:3-5
And God said, “Let there be light,” and there was
light. God saw that the light was good, and he
separated the light from the darkness. God
called the light “day,” and the darkness he called
GAIN CHRISTIAN ACADEMY OF MONTALBAN INC
Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal
“Touching Lives, Changing World”
other up in love and encourage one
other in our faith.
“night.” And there was evening, and there was
morning—the first day.
VI. Assignment In your notebook, 5 example of sets
to real-life scenarios.
In your notebook create your own real-life
scenarios where set operations can be applied.
Prepared by: Checked by: Noted by: Attested by:
IVY N. DADAP ANNA LIZA M. TACARDON JON-JON B. DELA CRUZ M.A.Ed Dr. MARY GRACE B. HABIL
Math Teacher JHS Department Coordinator Vice Principal Principal/School Directress

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LP_Wk1(Aug.7-Aug.11)_ Math 7 _Teacher Ivy_SY2023-2024_Checked.pdf

  • 1. GAIN CHRISTIAN ACADEMY OF MONTALBAN INC Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal “Touching Lives, Changing World” MONDAY TUESDAY WEDNESDAY THURSDAY FRIDAY I. Objectives • Define sets and understand their basic elements. • Identify and describe different types of sets. • Use appropriate notation to represent sets. • Perform basic operations on sets, including union, intersection, and complement. • Apply the basic set operations to solve problems. • Recognize and interpret Venn diagrams. II. Subject Matter • Lesson 1.1: Describing Sets Lesson 1.2: Performing Basic Set Operations III. Materials/ Reference • Reference: Math 7 - The World of Mathematics and Beyond • Math 7 textbook • Reference: Math 7 - The World of Mathematics and Beyond • Math 7 textbook • Whiteboard or blackboard • Markers or chalk Values integration • • Discuss how the concept of sets can be related to the idea of unity and diversity in God's creation. • Discuss the idea of unity and cooperation through the concept of set operations. IV. Procedure/ Lesson Proper: (Preparation, Motivation, Lesson Proper, Activity, Generalization, Evaluation) School: GAIN CHRISTIAN ACADEMY OF MONTALBAN INC. Grade VII – MT. SINAI Teacher: IVY N. DADAP Subject: MATHEMATICS Day / Time MWF Quarter: FIRST Date: August 9 and 11 Week # 1
  • 2. GAIN CHRISTIAN ACADEMY OF MONTALBAN INC Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal “Touching Lives, Changing World” A. Preparation: • Prepare the necessary materials, including the textbook and any supplementary resources. • Arrange the classroom in a way that facilitates group discussions and activities. B. Motivation: • Ask students about their experiences with groups or collections of objects. • Discuss the concept of a set and how it relates to these everyday experiences. C. Lesson Proper: 1. Introduce the definition of a set and its basic elements (elements, members, universal set, empty set). 2. Discuss the different types of sets: finite and infinite sets, equal sets, equivalent sets, subsets, and proper subsets. 3. Provide examples and non- examples to illustrate each type of set. 4. Teach the notation used to represent sets, including the roster method and the set-builder notation. D. Activity: • Divide the students into small groups. • Provide each group with a set of objects and ask them A. Preparation: • Review the concepts covered in Lesson 1.1. • Prepare the materials, including the textbook, whiteboard, and markers or chalk. B. Motivation: • Ask students to recall the types of sets discussed in the previous lesson. • Discuss real-life scenarios where basic set operations can be applied. C. Lesson Proper: 1. Review the concepts of union, intersection, and complement of sets. 2. Demonstrate how to perform basic set operations using the roster method and Venn diagrams. 3. Provide examples and non-examples to illustrate each operation. 4. Discuss the properties of set operations, such as commutativity, associativity, and distributivity. D. Activity: • Divide the students into pairs or small groups. • Provide each group with a set of objects and ask them to perform the basic set operations discussed. • Have the groups present their findings to the class using Venn diagrams. E. Generalization: • Summarize the main points discussed during the lesson. • Highlight the importance of understanding and applying basic set operations in problem-solving.
  • 3. GAIN CHRISTIAN ACADEMY OF MONTALBAN INC Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal “Touching Lives, Changing World” to describe the set using the concepts and notation learned. • Have the groups present their findings to the class. E. Generalization: • Summarize the main points discussed during the lesson. • Emphasize the importance of accurately describing sets using appropriate notation. F. Evaluation: Quiz: Describing Set Theory (Math 7) Question 1: What is a set in mathematics? a) A collection of numbers, letters, or objects with no specific order. b) A group of equations to solve simultaneously. c) A sequence of ordered pairs. d) A representation of fractions and decimals. Question 2: Which of the following symbols represents the "empty set" in set theory? a) ∪ b) ∩ c) ∅ d) ⊂ Question 3: What does the union of two sets mean? a) Finding the common elements between the sets. b) Combining all elements from both sets without duplication. F. Evaluation: Quiz: Describing Set Theory (Math 7) Question 1:Which notation is used to represent a set? a) Parentheses { } b) Square brackets [ ] c) Angle brackets < > d) Curly brackets { } Question 2: Which symbol is used to represent the "empty set" in set notation? A) {} B) () C) [] D) // Answer: A) {} Question 3: Which of the following sets is an example of a finite set? A) The set of natural numbers (N) B) The set of even numbers (E) C) The set of all real numbers (R) D) The set of prime numbers (P) Answer: B) The set of even numbers (E) Question 4: What is the cardinality of the set {3, 6, 9, 12, 15}? A) 5 B) 4 C) 3 D) 6 Answer: C) 3 Question 5: Which set operation is represented by the symbol ∩ (intersection)? A) Union B) Complement C) Cartesian Product D) Intersection Answer: D) Intersection Review and discuss the solutions as a class.
  • 4. GAIN CHRISTIAN ACADEMY OF MONTALBAN INC Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal “Touching Lives, Changing World” c) Finding only the elements unique to each set. d) Subtracting one set from another. Question 4: If Set A = {1, 2, 3} and Set B = {3, 4, 5}, what is the intersection of Set A and Set B? a) {1, 2, 3} b) {3} c) {4, 5} d) {1, 2, 3, 4, 5} Question 5: Which of the following is the correct way to represent "Set C is a subset of Set D" in set notation? a) C ⊂ D b) C ∩ D c) C ∪ D d) C ≠ D Answers: 1. a) A collection of numbers, letters, or objects with no specific order. 2. c) ∅ 3. b) Combining all elements from both sets without duplication. 4. b) {3} 5. a) C ⊂ D Review and discuss the solutions as a class. V. Biblical Integration Hebrews 10:25, “do not forsake assembling,” which means we are to assemble, but furthermore, it is a wise word written to protect us from… When we assemble as the Body of Christ, we are to stir each Genesis 1:3-5 And God said, “Let there be light,” and there was light. God saw that the light was good, and he separated the light from the darkness. God called the light “day,” and the darkness he called
  • 5. GAIN CHRISTIAN ACADEMY OF MONTALBAN INC Apo St. Extension, Metro Montaña Village, Burgos, Rodriguez, Rizal “Touching Lives, Changing World” other up in love and encourage one other in our faith. “night.” And there was evening, and there was morning—the first day. VI. Assignment In your notebook, 5 example of sets to real-life scenarios. In your notebook create your own real-life scenarios where set operations can be applied. Prepared by: Checked by: Noted by: Attested by: IVY N. DADAP ANNA LIZA M. TACARDON JON-JON B. DELA CRUZ M.A.Ed Dr. MARY GRACE B. HABIL Math Teacher JHS Department Coordinator Vice Principal Principal/School Directress