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Lesson Plan

This document outlines a lesson plan on theoretical probability for a mathematics class. The objectives are for students to differentiate between experimental and theoretical probability, solve problems involving theoretical probability, and apply the concept of theoretical probability to real life situations. The lesson materials include dice, coins, cards, and activity sheets. The learning methodology involves introductory activities like prayer and classroom management. A review of experimental probability is followed by a motivation activity where students can ask the teacher truth or dare questions. Then students work in groups on probability problems and report their answers. Finally, the lesson concludes with analyzing and abstracting the key concepts of theoretical probability.
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0% found this document useful (0 votes)
144 views4 pages

Lesson Plan

This document outlines a lesson plan on theoretical probability for a mathematics class. The objectives are for students to differentiate between experimental and theoretical probability, solve problems involving theoretical probability, and apply the concept of theoretical probability to real life situations. The lesson materials include dice, coins, cards, and activity sheets. The learning methodology involves introductory activities like prayer and classroom management. A review of experimental probability is followed by a motivation activity where students can ask the teacher truth or dare questions. Then students work in groups on probability problems and report their answers. Finally, the lesson concludes with analyzing and abstracting the key concepts of theoretical probability.
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as DOCX, PDF, TXT or read online on Scribd
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Republic of the Philippines

Department of Education
REGION XI
SCHOOLS DIVISION OF DAVAO DEL NORTE
DISTRICT OF SAN ISIDRO
DATU BALONG NATIONAL HIGH SCHOOL

I. OBJECTIVES
Content Standard: The learners demonstrate an understanding of key concepts of probability.
Performance Standards: The learners are able to formulate and solve practical problems involving the
probability of simple events.
Learning Competency: Illustrates an experimental probability and a theoretical probability.
Learning Objectives:
 Cognitive: Differentiate experimental from theoretical probability.
 Psychomotor: Solve the theoretical probability of an experiment.
 Affective: Uses the concept of theoretical probability in real life.

II. SUBJECT MATTER


A. Topic: Theoretical Probability
B. Reference:
 MELCs: M8GE-IVi-1
 Mathematics 8 Quarter 4 - Module 9
C. Materials:
Dice, coin, playing cards, timer, cartolina strips, PPT and Activity Sheets
D. Lesson Integration:
E. Strategies:
Collaborative Learning, Lecturette, Directed Teaching.
Values: Cooperation and Accuracy, Brainstorming Learning Experiences.

III. LEARNING METHODOLOGY

Teacher’s Hint Teacher’s Activity Student’s Response

A. Preparatory
Activities:

 Greeting Good morning class! How is Good afternoon, Ma’am. We


your day so far? are fine.

Before we begin the lesson this (Student will lead the prayer)
 Prayer
morning, let us ask the
guidance of almighty God and Dear God,
let us enlighten our mind to
completely understand the May we, through your
lesson this morning. Would you blessings,
add  purity to the world,
please lead the prayer? subtract  evil from our lives,
multiply Your good news,
and divide  Your gifts and
share them with others.
Amen.

(Students will arrange their


 Classroom chairs and will pick up the
Management trash.)
I would like to request
everyone to arrange your
chairs properly and make sure
there are no trashes around
you.
 Checking of
attendance

I think everyone is present. I’m


B. Review so glad that everyone Yes ma’am.
understands the reasons for
coming to school regularly.

Class last meeting we


discussed about the
experimental probability, the It is a probability that has
example and its application in already been conducted
real life. ma’am.

Now, as a sort of review, what


is experimental probability?

Very good!
C. Motivation (Truth or
Dare Challenge)

Okay class, for you to enjoy


before the class start, I have
here your names in the box, I
will be chosen 5 students by
draw lots and free to asked or
Truth or dare?
dare me whatever you want
okay?
How math affects your life?
st
1 student is_____________

Truth!

(Until 5th students)

D. Lesson Proper

 Pre – Activity
The class will start counting
and grouping.
I want you to divide the class
into 5 groups,now start
counting!
 Activity
Instruction:

Answer the following problems


within 5 minutes. Read and
understand the problem
carefully. Okay ma’am,

After 5 minutes, I will choose 1


reporter forthe whole groups
okay?

1. Two dice is being


rolled simultaneously
and the tally is being
listed in the box below. Therefore, the theoretical
What is the theoretical probability ofgetting a 2 and 5
dot side together in rolling
adice is .
2. The PAGASA said that
there is a ¼ chance of
rain for tomorrow.
What is the theoretical
probability that there
P (no rain) = .
will be no rain
tomorrow?
Therefore, the theoretical
probability thatthere will be no
1. How did you get your rain tomorrow is ¾.
answer for number 1?

2. How about for the


number 2?
By getting the favorable
3. What is the theoretical
outcomes over thepossible
 ANALYSIS probability that there is a
outcome ma’am, The same for
rain if the forecast said that
number 1 ma’am, ½ ma’am,
there in a 50% chance of
rain?

1. Based on your activity, what


do you mean by theoretical
probability?

Yes ______________

Very Good!
 ABSTRACTION:
2. How did it differ to
experimental probability?
Theoretical probability is a
Yes ______________ probability thatbased on
reasoning written as a ratio of
Good! thenumber of favorable
outcomes to thenumber of
3. What is the formula being possible outcomes.
used in getting the theoretical
probability? It is a probability that is
opposite to theexperimental
Yes indeed!
probability that is no need
toconduct an experiment,

When and how can we apply P(E) =


this concept inreal life?

In getting the chance to passed


 APPLICATION ( Oral) an examma’am

IV. Evaluation:
Instruction:
Match column A with column B. Write the letter of the correct answer.

Given Set A = { 1,2,3,4,5,5,6,7,8,9}

The probability of having a:


1. a 10 a. ½
2. a 5 b. 1/5
3. odd numbers c. 0
4. an odd numbers divisible by 3 d. 3/5
5. an even number divisible by 3 e. 1/10

V. ASSIGNMENTS
A florist offers 20 bouquets of flower in her shop, including 5 rose bouquets. What is the
theoretical probability of selling a rose in the flower shop?

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