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LP Nca

This lesson plan for Grade 8 Mathematics focuses on teaching the basic concepts of probability, including determining and identifying the probability of simple events and solving real-life problems using counting techniques. The lesson includes various activities, examples, and assessments to engage students and evaluate their understanding of the material. Resources include teacher's guides, learner's materials, and visual aids to support the lesson delivery.

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kristine buña
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0% found this document useful (0 votes)
18 views6 pages

LP Nca

This lesson plan for Grade 8 Mathematics focuses on teaching the basic concepts of probability, including determining and identifying the probability of simple events and solving real-life problems using counting techniques. The lesson includes various activities, examples, and assessments to engage students and evaluate their understanding of the material. Resources include teacher's guides, learner's materials, and visual aids to support the lesson delivery.

Uploaded by

kristine buña
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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Lesson Plan in Mathematics

Teacher Applicant: Kristine Bu~na Grade Level: Grade 8


School: Northhills College of Asia Learning Area: Mathematics 8

Teaching Date: Quarter:


Duration: 1 Hour
I. OBJECTIVES
A. Content Standards The learner demonstrates understanding of the basic
concepts of probability.
The learner demonstrates understanding of the basic
concepts of probability.
The learner demonstrates understanding of the basic concepts
of probability.
B. Performance Standards The learner is able to use precisely counting techniques and
probability in solving problems related to different fields of
endeavour
The learner is able to use precisely counting techniques and
probability in solving problems related to different fields of
endeavor.
C. Learning Competencies/ Objectives:
Objectives
At the end of the lesson, the learners are expected to;

 Determine the probability of simple events.


 Identify the probability of simple events through a given
sample events.
 Solve real-life problems using the principles of counting
techniques and probability.
II. CONTENT Basic Concepts of Probability
III. LEARNING
RESOURCES
A. References
1. Teacher’s Guide
pages
2. Learner’s Materials
pages
3. Textbook pages
4. Additional Materials Mathematics Quarter 4 – Module 8
from Learning https://depedtambayan.net/wp-content/uploads/2022/05/
Resources (LR) MATH8-Q4-MOD8.pdf
5. Materials Visual Aids and PowerPoint Presentation
IV. Procedures
A. Reviewing previous
lesson or presenting Prayer
the new lesson Greetings
Checking of attendance

(Teacher will set the classroom to a conducive learning


atmosphere, safe and secure learning environment through
checking of attendance and setting of guidelines.)

(Teacher will have a friendly implementation of policies,


guidelines and procedures for the entire class.)

Setting of class rules/guidelines


(Everyone in the classroom is encouraged to remember the
rules.)

1. Respect to one another


2. Listen attentively
3. Do not talk while the teacher are discussing in front
unless your name is called.
4. Raise your right hand if you want to answer.
5. Observe classroom cleanliness

Ask students about their understanding of the previous


lesson to know whether they still remember it.

B. Establishing a
purpose for the MOTIVATION
lesson
Directions: Read the situation carefully and answer the
given questions below.

Every morning around 9:00 – 10:00 AM, Mrs. Reyes sells


affordable homemade snacks. Each serving contains
food and drink. Foods consist of banana cake (B) and
pancake (P) while drinks consist of juice (J), hot
chocolate (H), and fresh milk (M).
Questions:
1. How many choices of foods are there?
2. How many choices of drinks are there?
3. What are the different possible servings Mrs. Reyes
can offer to her customers?
4. How many different possible servings are there in all?

C. Presenting
examples/instances Objectives:
of the new lesson
At the end of the lesson, the learners are expected to;

 Determine the probability of simple events.


 Identify the probability of simple events through a given
sample events.
 Solve real-life problems using the principles of counting
techniques and probability.

(Teacher ask some question.)


Have you at a certain time asked yourself the following
questions?
What are my chances of getting the correct answer in a
True/False-type question? Multiple choice-type question?
Should I bring my umbrella tomorrow?
Have
you at a certain time asked yourself the
following questions?”

“What are my chances of getting the


correct answer in a True/False-type
question? Multiple choice-type question?
or should I bring my umbrella tomorrow?”
These questions will be answer by your own as we go through
with our lessons.

Probability is the measure of likelihood or chance that an event


will happen or occur. For experiments where each outcome is
equally likely to occur, it is the ratio of the number of ways an
event can occur to the number of all possible outcomes

Probabilities are written as fractions or decimals from 0 to 1 or


as percent from 0% to 100%. The higher an event‘s probability,
the more likely that the event is to happen.
Presented below is the probability line showing the probability of
an event followed by the probability rules.

Probability Rules
1. If an event has a probability of 0, or 0%, then it will never
happen or it is impossible to happen.
2. If an event has a probability of 0.5 or 50%, then the event has
the same chance or even chance to happen or not to happen.
3. If an event has a probability of 1, or 100%, then the event is
certain to happen.
4. The sum of the probabilities of all the outcomes of an
experiment is 1.

Probability of simple event can be calculated using the formula.

D. Discussing new
concepts and Example 1 - Probability in Experiment Involving Coin
practicing new skills If you flip a coin once, what is the probability of getting a
#1 head?

n(E)
P ( E )=
n(S)
Where: P(E) is the probability of the event (Head).
n(E) is the number of getting a head.
n(S) is the total number of possible outcomes.

1
P ( H )=
2
1
So, the probability of getting a head in flipping a coin once is .
2

E. Discussing new
concepts and Example 2 - Probability in Experiment Involving Die
practicing new skills Given a standard die, find the probability of the following
#2 events when rolling a die once:
a) getting an odd number

F. Developing mastery
(Leads to Formative Activity 1. Compute Me!
Assessment 3) Directions: Read the given situation carefully and answer
what is asked.

A. Given the spinner at the right, if it is spun once, compute the


probability that it will land on

1. a number 5
2. a number less than 8
3. an even number divisible by 4

G. Evaluating learning
Activity 2. Involve Me!
Direction: Get 1 Whole sheet of paper, Read and answer the
following questions.

Philippines is facing a COVID-19 pandemic, which prompted


DepEd to change their learning modalities to cater the
students‘need and safety as well. In Pag-Asa National High
School, teacher Angel is a grade 8 adviser. She conducted a
survey on all of her 50 students regarding their most preferred
learning modalities on which the students can choose (a) Online
learning; (b) Modular; (c) Face to face; and (d) Blended learning.
After the survey, the following results were obtained:

Learning Modalities Number of Grade 8


Students
Online learning 3
Modular 30
Face to face 7
Blended 10
Total

Questions:
1. How many grade 8 students answered the survey?
2. What is the least preferred learning modality? Most preferred?
3. If a student is chosen at random, what is the probability that
he/she prefers
a) Online learning? b) Modular learning?

H. Additional Activities
for application or ASSIGNMENT
remediation
Directions: You are ready now to apply what you have learned
in finding the probability of simple event. Read carefully and
analyze the situation below, then answer the questions that
follow.

Hannah is a student and an online seller. She sells Personal


Preventive Equipment (PPE) like face mask (cloth), alcohol, and
hand sanitizer to prevent the spread of the COVID-19 virus. The
table below shows the sold out product in a week.

Product (PPE) Number of product


sold out in a week
Face mask (cloth) 45
Alcohol 15
Hand sanitizer 5
Total 60

Questions:
1. What is the probability that the purchased product is an
alcohol?
2. What is the probability that the purchased product is a hand
sanitizer?
3. What is the probability that the purchased product is a
facemask?
4. What is the bestselling product?
5. If you are the seller, based on the information presented
above, which product will you prefer to sell? Why?

Prepared by:
Kristine Bu~n a, LPT
Teacher Applicant
Junior/Senior High School

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