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Department of Education
Division of City Schools
San Carlos City, Pangasinan
TURAC NATIONAL HIGH SCHOOL
Turac, San Carlos City, Pangasinan
A SEMI-DETAILED
LESSON PLAN
IN MATHEMATICS 7
Prepared by:
LILIBETH DG. SORIANO
Subject Teacher
Corrected by:
MARLENE E. MORALES
KATHERINE E. BAUTISTA
Cooperating Teachers
AURELIA M. FERRER
Master Teacher I
ELEANOR M. LAO
Head Teacher III
Noted:
ROGELIO P. DE GUZMAN, Ed. D.
Principal II
Date of Teaching: April 15, 2020
Semi-Detailed Lesson Plan In Mathematics 7
MODE OF GROUPED DATA
ContentStandard
Demonstrates understandingof key concepts, usesand importance of Statistics, data
collection/gatheringand the different forms of data representation, measures of central
tendency, measures of variability, and probability.
Performance Standard
To be able to collect and organize data systematically and compute accurately measures of
central tendency and variability and apply these appropriately in data analysis and interpretation
in different fields.
Learning Competency
Calculates the measures of central tendency of ungrouped and grouped data. (M7SP-IVf-g1)
I. Objectives
Students are expected to do the following duringand at the end of the class:
A. recall the formula in solving the mode of grouped data;
B. apply the formula in finding the mode of grouped data; and
C. show interest in the subject by actively participatingin class discussion.
II. Subject Matter
A. Topic: Mode (Grouped Data)
B. References
1. Books: Alagano, R. F. et. al. 2015. Mathematicsfor the 21st Century
Learners. Diwa Learning System, Inc. pp. 333-336
Oronce, O. A. et. al. 2013. e- Math 8 (Kto12). Rex Book Store, Inc.
pp. 421-424
2. Electronics:
https://www.youtube.com/watch?v=YNMcNuS9vbQ&feature=youtu.be
C. Materials: Laptop, marker, whiteboard, visual aids, tape measure and envelope
D. Values Integration: Enhanced Participation
III. Procedure
A. Review
Before starting the lesson, teacher will conducta short review of the previous lesson
by asking the following questions:
1. Measures of central tendency is one of the tools you can use to interpret the
data you collected, what is the use of measures of central tendency?
2. What are the three measures of central tendency?
B. Activity
“TikTok MODE”
 The teacher will call 3 volunteered students who are expertor has high
interest in TikTok. Each student I called will performtheir best TikTok
performance live at classroom. After they performed, the class will vote/
follow the student by raising their finger heart. The studentwho received
more finger hearts fromtheir classmates or who got the highest
votes/followerswill be the winner or will be called the modal class.
C. Analysis
The following questions will be used as the guide questions for the activity.
1. What do you notice fromthe activity?
2. How will you describe the distribution?
D. Presentation of the Lesson
The lesson will start by presenting the lesson objectives and asking the question:
“How will you find the mode of the given data if the number of data is very large?”
E. Abstraction
To find the mode of a grouped data use the formula:
𝑀𝑜 = 𝐿 𝑚𝑜 + (
∆1
∆1+ ∆2
) 𝑖
Where:
Lmo- the exact lower limit of the modal class
D1– the difference between the frequency of the modal class and that of the
frequency before the modal class
D2− the difference between the frequency of the modal class and that of the
frequency after the modal class
i – the size of the class interval
F. Generalization
To assure the learnings of the students, the following questionswill be asked.
1. How will you describe the mode?
2. How will you find the mode of the given data if the number of data is very large?
3. What is the formula in finding the mode of grouped data?
4. How will you know which class does the mode located?
5. Can you give me some practical application of the mode?
G. Application
(“Waist-to-Floor Measurements”)
 The teacher will group the class into two. Each group will be given an
envelope which contains problem and the materials they need for the
activity. Each group will be given 5 minutes to answer their problem. After
that, two representatives for every group will go in front and will discusson
how they solved their problems.
 RUBRICS
 Understanding of the Task - 20%
 ProblemSolving - 40%
 Presentation - 40%
IV. Assessment
Find the value of Lmo, ∆1, ∆2, i, and mode of the frequency distributiontables below.
1.
Monthly Salary (Thousands
of Pesos)
Frequency Class Boundaries
11-15 12 10.5-15.5
16-20 10 15.5- 20.5
21-25 8 20.5- 25.5
26-30 5 25.5-30.5
Lmo = _______ ∆2 = _______ Mo = _______
∆1 = _______ i = _______
2.
Age Frequency Class Boundaries
21-23 22 20.5- 23.5
24-26 25 23.5- 26.5
27-29 28 26.5-29.5
30-32 31 29.5- 32.5
33-35 34 32.5- 35.5
36-38 37 35.5- 38.5
V. Assignment
Given the frequency distribution tablebelow, find the following:
X F Cumulative Frequency ClassBoundaries
10 – 14 5 5 9.5 – 14.5
15 – 19 6 11 14.5 – 19.5
20 – 24 7 18 19.5 – 24.5
25 – 29 8 26 24.5 – 29.5
30 – 34 9 35 29.5 – 34.5
1. Mean __________
2. Median group __________
3. Median __________
4. Modal group __________
5. Mode __________
Lmo = ________ ∆2 = ________ Mo = _______
∆1 = ________ i = _______

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Ma'am beth lp

  • 1. Department of Education Division of City Schools San Carlos City, Pangasinan TURAC NATIONAL HIGH SCHOOL Turac, San Carlos City, Pangasinan A SEMI-DETAILED LESSON PLAN IN MATHEMATICS 7 Prepared by: LILIBETH DG. SORIANO Subject Teacher Corrected by: MARLENE E. MORALES KATHERINE E. BAUTISTA Cooperating Teachers AURELIA M. FERRER Master Teacher I ELEANOR M. LAO Head Teacher III Noted: ROGELIO P. DE GUZMAN, Ed. D. Principal II Date of Teaching: April 15, 2020
  • 2. Semi-Detailed Lesson Plan In Mathematics 7 MODE OF GROUPED DATA ContentStandard Demonstrates understandingof key concepts, usesand importance of Statistics, data collection/gatheringand the different forms of data representation, measures of central tendency, measures of variability, and probability. Performance Standard To be able to collect and organize data systematically and compute accurately measures of central tendency and variability and apply these appropriately in data analysis and interpretation in different fields. Learning Competency Calculates the measures of central tendency of ungrouped and grouped data. (M7SP-IVf-g1) I. Objectives Students are expected to do the following duringand at the end of the class: A. recall the formula in solving the mode of grouped data; B. apply the formula in finding the mode of grouped data; and C. show interest in the subject by actively participatingin class discussion. II. Subject Matter A. Topic: Mode (Grouped Data) B. References 1. Books: Alagano, R. F. et. al. 2015. Mathematicsfor the 21st Century Learners. Diwa Learning System, Inc. pp. 333-336 Oronce, O. A. et. al. 2013. e- Math 8 (Kto12). Rex Book Store, Inc. pp. 421-424 2. Electronics: https://www.youtube.com/watch?v=YNMcNuS9vbQ&feature=youtu.be C. Materials: Laptop, marker, whiteboard, visual aids, tape measure and envelope D. Values Integration: Enhanced Participation III. Procedure A. Review Before starting the lesson, teacher will conducta short review of the previous lesson by asking the following questions: 1. Measures of central tendency is one of the tools you can use to interpret the data you collected, what is the use of measures of central tendency? 2. What are the three measures of central tendency? B. Activity “TikTok MODE”  The teacher will call 3 volunteered students who are expertor has high interest in TikTok. Each student I called will performtheir best TikTok performance live at classroom. After they performed, the class will vote/ follow the student by raising their finger heart. The studentwho received more finger hearts fromtheir classmates or who got the highest votes/followerswill be the winner or will be called the modal class. C. Analysis The following questions will be used as the guide questions for the activity.
  • 3. 1. What do you notice fromthe activity? 2. How will you describe the distribution? D. Presentation of the Lesson The lesson will start by presenting the lesson objectives and asking the question: “How will you find the mode of the given data if the number of data is very large?” E. Abstraction To find the mode of a grouped data use the formula: 𝑀𝑜 = 𝐿 𝑚𝑜 + ( ∆1 ∆1+ ∆2 ) 𝑖 Where: Lmo- the exact lower limit of the modal class D1– the difference between the frequency of the modal class and that of the frequency before the modal class D2− the difference between the frequency of the modal class and that of the frequency after the modal class i – the size of the class interval F. Generalization To assure the learnings of the students, the following questionswill be asked. 1. How will you describe the mode? 2. How will you find the mode of the given data if the number of data is very large? 3. What is the formula in finding the mode of grouped data? 4. How will you know which class does the mode located? 5. Can you give me some practical application of the mode? G. Application (“Waist-to-Floor Measurements”)  The teacher will group the class into two. Each group will be given an envelope which contains problem and the materials they need for the activity. Each group will be given 5 minutes to answer their problem. After that, two representatives for every group will go in front and will discusson how they solved their problems.  RUBRICS  Understanding of the Task - 20%  ProblemSolving - 40%  Presentation - 40% IV. Assessment Find the value of Lmo, ∆1, ∆2, i, and mode of the frequency distributiontables below. 1. Monthly Salary (Thousands of Pesos) Frequency Class Boundaries 11-15 12 10.5-15.5 16-20 10 15.5- 20.5 21-25 8 20.5- 25.5 26-30 5 25.5-30.5 Lmo = _______ ∆2 = _______ Mo = _______ ∆1 = _______ i = _______
  • 4. 2. Age Frequency Class Boundaries 21-23 22 20.5- 23.5 24-26 25 23.5- 26.5 27-29 28 26.5-29.5 30-32 31 29.5- 32.5 33-35 34 32.5- 35.5 36-38 37 35.5- 38.5 V. Assignment Given the frequency distribution tablebelow, find the following: X F Cumulative Frequency ClassBoundaries 10 – 14 5 5 9.5 – 14.5 15 – 19 6 11 14.5 – 19.5 20 – 24 7 18 19.5 – 24.5 25 – 29 8 26 24.5 – 29.5 30 – 34 9 35 29.5 – 34.5 1. Mean __________ 2. Median group __________ 3. Median __________ 4. Modal group __________ 5. Mode __________ Lmo = ________ ∆2 = ________ Mo = _______ ∆1 = ________ i = _______