Tìm số trung bình cộng ( Tiết 1) Toán 4/ Cô giáo Mai Xuân

Giáo Dục Thiên Đức
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Dạy học trò phương pháp tư duy tưởng tượng kết nối toán học ra cuộc sống , các con hiểu bản chất ý nghĩa điều kiện trong bài toán, từ đó tự tin và yêu thích học toán.
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Welcome children to a class on developing creative thinking skills that connect mathematics to real life
Now children study within the reach of a filial child
Today the children will explore a primary school math topic—math about common factors
The children will continue practicing focused learning skills
Before studying be certain to remember this key insight:
Dear children when we consciously project such a clear perception of truth
Our brain receives information and quickly transmits it to
various parts of the body—namely the eyes ears hands and mouth
And all these parts will come together around what you desire
Then they will assist each other in exchanging information helping the child achieve the lesson's objective
And Ms Duân also wants her children to remember a very important formula
so that we can carefully examine mathematical problem-solving skills as well as all other skills in life
That is practicing skills along with the ability to do them will result in mastery
This practice means that children must grasp the methods and approaches
To complete a math problem or solve a question
we must understand the methods for solving it
And then we'll practice
using that method that approach repeatedly across different types of problems
Then when we practice consistently repeating the same thing over and over aga
Then your children will develop not only math skills but also essential life skills
So today you'll begin experiencing the method that Teacher Duân has just shared
Today's lesson your children will complete the following objectives
The first objective is that your children will review
We fully understand the meaning and value of the arithmetic mean and
secondly the children will master the skill of finding the arithmetic mean
various types of exercises at different levels
and the third goal that Ms Duân wants is for the children to persevere
en we see that we have a method for solving math problems—that is
the skill of imaginative thinking connecting mathematics to real life
As artists guiding us into the mathematical picture in the
exploration section we also begin experiencing the first problem
Every morning I go exercising with my mother
When reading this sentence we immediately picture
a student going for morning exercise with their mother
Mother gave me a math problem
On the first day the child walked for 20 minutes
Under these conditions we can determine tha
The time she spent walking on the first day was specifically 20 minutes
On the second day she walked 10 minutes longer than on the first day
Under these conditions we observe that the number of hours she spent
traveling on the second day is hidden within the math lesson more prominently
And the children remember that we must always find the time
the way of thinking about time that he spent on the second day
By taking 20 boys the third
day's count is double that
of the first day and the third day also conceals time
And hidden within the lesson on multiplying
a number by a certain number of times
is the idea that doubling means multiplying by two so we must always think in this way
The time she spent walking on the third
day is exactly twice the time she walked
on the first day Mom challenges you: if the child walks the same amount each day
How much time does your child spend each day
When reading this problem's requirement
The children should immediately recognize
That is the problem of finding the average of
multiple numbers and the numbers in question are
The time she spent exercising in the morning over three days
That's what we'll
Using the same formula and method for calculating the arithmetic mean we first find the sum
of all the numbers involved then divide that
sum by the total count of numbers participating
And specifically here we
will begin by directing the calming
mental command to filter out
everything we have just thought about
We reconnect and begin
Solving the problem
The first step is for the children to
The time he spent traveling on day two How many minutes did the
child travel on day two
Add 20 and 10 to get 30 minutes
And on the third day the child traveled a
number of minutes equal to twice the first day's
time doubling that gives us 40 minutes and at
this point we can easily determine the answer
The result of the problem
If the child travels the same distance each day
Then the time taken will be
The sum of the three days divided by three
In 30 minutes Ms
Xuan also wants
to remind the children that
this 30 minutes is precisely
the average of the three numbers
To help our children remember us we'll keep
using harder math problems
—this is the problem
Alright let's begin
Then let's explore
How about the next math problem shall we
Problem 1
Also wants to secure the foundation for the children
Master the basics of math thoroughly
So that when we practice test questions
The child could excellently
complete this problem:
find the average of
the numbers 1 5 8 and 10
All we need for this problem is to remember the
formula we can just pick up our pen and start writing
This number is the arithmetic mean
So based on these two examples
Example 1 and Exercise 1
Teacher Xuan would like to summarize for you
To solve average-related
problems the first step is for
students to identify the
objects involved in the problem
Or the terms involved in the
problem and must
clarify exactly
how many of each quantity there
are then we will proceed to find
The sum of the terms
Participated Then we divide the sum by the number
Of participating terms
Actually finding the average number
This is the formula as well as the general steps
Helping children remember it
Let's work through
the problem together
and connect more smoothly By the
second problem you've already heard it
—this story has been shared by Ms Xuan
Made a new video on my channel
The story of mindset
Exploring the concept of average
And here's the applied problem
The lifespans of the three revered monks
Were
The first lived to be 90 years old
The second reached
four-fifths
The lifespan of the first person
When reading these two conditions
We immediately recognize
The lifespan of the first person
Now it's confirmed they're exactly 90 years old
The second person to live the longest
Reached four-fifths
The lifespan of the first person
Then Ms Xuan asked the
students: When encountering
a math problem with
a condition in the form of a ratio
like this how should you determine it
The words presented
Before this fraction
Its value is from the number
The second person lived to
four fifths
The age of the first person
That means the second
person's age divided into
four equal parts equals
the first person's age
It will be 5 parts like this
And these 5 parts
correspond to 90 years
Correct right
So we'll want to find 4 parts
Then we take 90 years
divided by 5 to find the
value of one part so with
4 we can also determine it
The lifespan of the second person
Or children can rely on
Problem type
In grade 3 it involves finding a fraction of a number
We take four fifths multiplied
by 90 and we arrive
at the result—
the second person's lifespan Math
class has taught us this next step
And the third person lived to be 90 years old
That's a concrete number now
We can't calculate any further can we
So when we
Use this method
Imagine the connection between
mathematics and our lives bringing
transparency—uncovering and revealing every hidden condition
Using specific figures just as
Ms Son Phuong demonstrates the
problem asks: What is the
average age of
these senior monks
Now we can easily recall the
formula for calculating the average
of multiple numbers where the
numbers involved here are 3
Lifespan of
the three monks
And Hidden number
Age of the second person
The first step in solving is to determine
The second person's lifespan
The lifespan in years is
Take 90 divided by 5 then multiply by 4 or alternatively
multiply 90 by 4 over 5—either
way you'll get 72 years old
At this point we will calculate the average
Add the ages of the three senior monks
The average lifespan we will obtain is
The sum of the lifespans of the three individuals
This is for three
When searching at 87 years old this is precisely
The lifespan of revered monks
So that we may
We'll keep it set up so we can do the other exercises
Then we'll move on to
The next one
The average of
Tung and Son's
math test scores is a number
that comes immediately before
the largest one-digit number
In this problem we see that
the given information tells
us that the average represents the math score of the
two students That is when the average is calculated
it reflects the
combined math score of the two students
Conditions for the emergence of conditions
Indicates that the average is the memory
The average of two numbers is
Take the first number
Take the first number which is
your score Tung add Son's score
then divide by 2 the result is
the number immediately before it
The largest single
-digit number is
8 So then we will
use the formula
for finding the average number
which involves finding the sum
The total score
of Tùng and Sơn —
that's what we'
ll have giving us
the combined total
of both students
' scores and once we have that
The combined score of these two students
Let's continue reading
The next requirement of the problem
The problem's condition
Math score
Tung's score is 10
That's it
Calculate Son's math score
Tung's math score is specifically 10 already
And condition 1 we have
That's how we find the total
score of the two
students when we
know the average and today we'
ll easily recognize it right away
We're looking for Tùng 's
math score knowing the
total won't help us directly We'll take the total and
subtract it from Tùng's
score to find your friend Sơn's math score
That's right isn't it my children
That's it
Then we
Remember to remind
This is exactly the steps Miss Son wanted
Written here so the child can remember
How to visualize what connects to what
The math of life
And this problem Ms Son also wants
To share with her students
Why are these two friends
Tung and Son
Having math scores that differ so
greatly that's the truth my child
That's exactly it—when my math score
is low there are numerous possible
reasons one being that I wasn't
careful enough while
doing the problems
I wasn't focused during my studies
but I managed to figure out the
solution method so when I entered
the exam room the answers came easily
Feeling very unsure so to
gain confidence when taking
tests remember
to stay focused
throughout your math studies
We focus on learning so we can grasp the
methods for solving original problems
and their extensions
enabling us to practice
extensively and master them as skills
We can excel in the test
just like Tung did and
through this exercise
Ms Son also wants
to remind you that when we
When given the condition
To find the arithmetic mean
Or to determine the average value
Then we can calculate
The total hidden within that average
If the average of two
numbers is known we can find
their sum if the average
of three numbers is known
And we connect to the following conditions
So we can find the solution to the problem
And this is precisely the dimension of this problem
And now we'll
begin solving
the problem Next we'll find
the largest
number immediately
following the largest bound
The largest one-digit number
is 8
So the total score of the two
students is 8 × 2 × 16
And now we can
easily use How to find the lower number for a given sum
To determine your friend Son's score
That's 16 times 10 times
6 points And here is the
number of problems Moving on to the next problem
A relief truck is
waiting for a team
Acting as a student step into
this math problem
upon reading this
question and we
are now recognizing
the image of a
convoy of vehicles
Doing good deeds
Delivering supplies to aid
flood-affected communities
Two trucks
Each truck carries two tons
Five hundred kilograms of rice
Remember this
When you reach this condition
That's why we must remember
3rd grade math problems
Problems involving proportional reasoning
When we see that
There are 2 vehicles and we know how much each vehicle
Then we must determine the total weight
of the cargo in metric
tons or in kilograms
Two trucks have already carried
it under these
conditions we can
easily convert
this 2 tons and 5
quintals of rice into kilograms
And we will multiply 2
We will find the total number of rows
Of the 2 vehicles
Initially carrying
Then continue with the 3 following vehicles
Can carry 6 450 kg of rice
So now
By this sentence we see that
This 6 450 kg of rice
It is a specific figure—representing the total
amount of rice carried by
the three following vehicles
The problem asks for the average load per vehicle
How many kilograms does each vehicle carry
This is when the students need to think critically
Remember the general formula
For the type of problem finding the average of several numbers we simply add all
the numbers together and divide by the count of numbers
Comparing this problem we see
there are five participants
namely the five cars—two at
the front and
three at the back
That's right and we need to calculate
the total number of
bags the total amount
of rice the combined load carried by all
five trucks and then
determine the average
Each vehicle's aspect
and through that
recent line of thought we can easily
calm our minds and find the essence
of the problem right my dear students
This is precisely
the thinking
process that
Ms Xuan just
outlined:
we begin by
converting 2 tons
and 5 quintals
Xa kg
Exchanging 2 tons equals
2 000 kg 5 quintals equals
500 kg
Then we will begin
Calculating the rice capacity
Carried by the first two trucks
Specifically
Take one truck
Multiply the weight of one truck by 2
We obtain the total weight of rice in the first two trucks
Then we will
Apply the formula
To calculate the average value
I'll take the total amount of rice from
the first two trucks
add it to the total
from the next three trucks and then
divide by the five trucks participating
And thus the result of the problem is
Exactly 2 290
Which is the average amount
Each vehicle carries
When transporting rice
Relief for flood victims
Isn't that right
Through this exercise we'll once again
Reinforce the spirit of mutual care and compassion
A beautiful trait of the
Vietnamese people one
we remember and strive to learn from as they say
And so after today's
lesson we've explored
math problems
—from basic
to advanced
at level 2
In the lesson on finding
average numbers the teacher will
help students explore more
advanced problems
in the next class
Level 3 and Level 4 on average numbers
And here it is
The exercises
That Ms Xuan wants you to take home
Practice enables us to
complete the solution
Mastering the skill
To solve the average calculation problem
Teacher Xuan quickly shares
Students who acquire
A solid grasp of
The content of each question type
That's it our lesson is over now
See you and
goodbye dear students
Until our next class
