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GRADES1 to 12
DAILY LESSON LOG School:
CONALUM ELEMENTARY SCHOOL (Inopacan
District) GradeLevel: V
Teacher: RIGINO T. MACUNAY, JR. LearningArea: MATH
TeachingDatesand
Time: JUNE 12-16, 2017 (WEEK 2) Quarter: 1ST QUARTER
MONDAY TUESDAY WEDNESDAY THURSDAY FRIDAY
I. OBJECTIVES
A. Content Standards
demonstrates understanding of divisibility, order of operations, factors and multiples, and the four fundamental operations involving
fractions
B. Performance Standards
is able to apply divisibility, order of operations, factors and multiples, and the four fundamental operations involving fractions in
mathematical problems and real-life situations.
C. Learning
Competencies/Objectives
Write for the LC code for each
Uses divisibility rules for 2, 5
and 10 to find common
factors M5NS-Ib-58.1
Uses divisibility rules for 3, 6 and 9
to find common factors
M5NS-Ib 58.2
Uses divisibility rules for 4,8, 12 and
11 to find common factors
M5NS-Ib 58.3
M5NS-Ib-58.1
M5NS-Ib 58.2
M5NS-Ib 58.3
II. CONTENT Numbers and Number Sense
III. LEARNING RESOURCES
A. References
1. Teacher’s Guide pages
2. Learner’s Materials pages
3. Textbook pages Growing Up with Math 5 p. 97 Growing Up with Math 5 p. 97
4. Additional Materials from
Learning Resource (LR) portal
B. Other Learning Resources
IV. PROCEDURES
A. Review previous lesson or
presenting the new lesson
1. Drill
Mental Drills on Easy Division (3-
digit dividends by 1-digit divisor)
using flash cards
a. 248÷ 4 = n
b. 126 ÷ 3 = n
c. 522 ÷ 6 = n
d. 255 ÷ 5 = n
2. Review
On multiples of a number
1. Drill
Division
a. 426 ÷ 6 = n
b. 164 ÷ 2 = n
c. 357 ÷ 7 = n
d. 555 ÷ 5 = n
2. Review
Conduct a review on the divisibility
rules of 2, 5 and 10.
1. Drill
Division
a. 488 ÷ 8 = n
b. 168 ÷ 4 = n
c. 132 ÷ 12 = n
d. 143 ÷ 11 = n
2. Review
Conduct a review on the divisibility
rules of 3, 6 and 9.
H
O
L
I
D
A
Y
Give the first three multiples of:
1.4
2.3
3.5
4.6
5.8
Teacher produces small
cards with check marks.Have
students placethe check cards
under the correct column by which
the numbers are visible.
Teacher produces small
cards with check marks.Have
students placethe check cards
under the correct column by which
the numbers are visible.
B. Establishing a purpose for the
lesson
1. Motivation
Playing“the boat is sinking”
The students will group
themselves accordingto the
number called outby the teacher.
Students who failed to group
themselves accordingto that
number sitdown and areout of
the game.
Whilethe game is in
progress,teacher writes data on
the board.
3. Motivation
Who among you are members of
the student council? As a member
what do you usually do to help
your co- students in school?
3. Motivation
Who among you are actively
participatingin the outreach
programs of your school? Are you
happy with your participation?
Motivation
C. Presenting
examples/instances of the new
lesson
1. Presentation
Present the problem to the class.
On a certain bakery, there were
230 monay breads to be placed
on trays. The baker wantsto
arrange them in either 2, 5 or 10
rows. Would it be possible for him
to arrange the breads?
1. Presentation
Present each problem to the class.
The school janitors are setting up
the hall for the students’ council
meeting. There are a total of 297
monoblock chairs which they
have to set up in either rows of
3,6 or 9. Which are possible set
ups?
1. Presentation
Present the problem to the class.
During the Oplan Kalinisan, 1000
pupils joined the cleanliness
campaign. Teacher Edna thought of
dividing them into 8 members each.
Was she able to divide them with
every student as a member of a
group ?
Givingstandards in takingthe
test
D. Discussing new concepts and
practicing new skills #1
Ask: How many monay breads
were in the bakery?
What does the problem
askedyou to find?
How will you find the
answer to the problem?
2. Performing the Activities
Ask the pupils to work in pairs in
solvingthe problem.
a. Ask the students: If you
were one of those who have to set
up the hall, what would you do?
Would you got ahead and try to
make rows of 3, 6 or 9? Is there an
easier way?
b. Tell the students that
using the divisibility rules will help
in identifying if a number is
divisible by another number
Ask: How many pupils joined the
campaign?
What does the problem
askedyou to find?
How will you find the
answer to the problem?
2. Performing the Activities
Ask the pupils to work in pairs in
solvingthe problem.
GivingDirections
Solution 1A : Dividing230
by 2
230 ÷ 2 = 165,arranging
the breads by 2’s is possible
Solution 1B : Using the
divisibility rulefor 2
All even nos. are divisible
by 2
230 is an even no.,
therefore itis divisibleby 2,
arrangement of bread by 2’s is
possible
Solution 2A: Dividing230
by 5
230 ÷ 5 = 46, arrangingby
5’s is possible
Solution 2B: Using the
divisibility rulefor 5
Numbers ending in 0 and
5 aredivisibleby 5
230 ends in 0, therefore it
is divisibleby 5, arrangement of
bread by 5’s is possible.
Solution 3A: Dividing230
by 10
230 ÷ 10 = 23, arranging
breads by 10’s is possible
Solution 3B: Using
divisibility rulefor 10
Numbers ending in 0 are
divisibleby 10
230 ends in 0, therefore it
is divisibleby 10,arrangement of
breads by 10’s is possible
without actual division.
c. Elicit examples of
numbers that are divisible by 3,6
or 9.Have the students look at the
sum of the digits of each of the
numbers. Elicit patterns and
observations.
2. Performing the Activities
Group the pupils into four working
teams and have them perform the
task.
Solution 1 : Dividing1000
by 8
1000 ÷ 8
= 125,each student is a member of
the group
Solution 2 : Usingthe
divisibility rulefor 8
A number ending
in three zeros is divisibleby 8
1000 ends in three
zeros, therefore it is divisibleby
8,each student is a member of the
group
E. Discussing new concepts and
practicing new skills #2
Group Activity: Usingthe
divisibility rules for 2,5 and 10
3. Processingthe Activities
• We used the divisibility
ruleto know if the number is
divisibleby 3 ,6 or 9
• The number is divisibleby
3,6 or 9 if they have these
numbers as their factors
3. Processingthe Activities
• How did you find the
activity?
• How did we know if a
number is divisibleby another
number?
• How did we know if 4 8 12
and 11 are factors of a number?
3. Processingthe Activities
• How did you find the
activity?
• How did we know if a
number is divisibleby another
number?
• How did we know if 2 , 5
and 10 are factors of a number?
4. Reinforcingthe Concept
and Skill
Discuss thepresentation. On page
___ of LM Math Grade V,
Have the pupils solvethe following
exercises.
F. Developing mastery Reinforcingthe Concept and Skill.
Discuss thepresentation. On page
___ of LM Math Grade V,
Have the pupils solvethe following
exercises.
Put a check under the correct
column applyingthe rules for
divisibility.
Put a check under the correct
column applyingthe rules for
divisibility.
G. Finding practical applications
of concepts and skills in daily
living
Have the pupils do the exercises
under Apply your Skills on page
LM Math Grade V. Encourage
some pupils to showand discuss
the answers.
Have the pupils do the exercises
under Apply your Skills on page
LM Math Grade V. Encourage
some pupils to showand discuss
the answers.
Have the pupils do the exercises
under Apply your Skills on page LM
Math Grade V. Encourage some
pupils to show and discuss the
answers.
H. Making generalizations and
abstractions about the lesson
How do we find the factors of a
number usingdivisibility rules?
How do we find the factors of a
number usingdivisibility rules?
How do we find the factors of a
number usingdivisibility rules?
• We recall and apply the
rules on divisibility for 2, 5 and 10.
Divisibility rulefor 2
All even nos. are divisibleby 2
Divisibility rulefor 5
Numbers ending in 0 and
5 aredivisibleby 5
Divisibility rulefor 10
Numbers ending in 0 aredivisible
by 10
• We recall and apply the
rules on divisibility for 3, 6 or 9 .
Divisibleby 3: sum of
digits of the number is divisibleby
3
Divisibleby 6: number is
divisibleby both 2 and 3
Divisibleby 9: sum of the
digits of the number is divisibleby
9
• We recall and apply the
rules on divisibility for 4, 8, 12 or 11.
I. Evaluating learning Usingthe divisibility rule,encircle
the numbers whose factors are
the given number before each
item.
3___ 1. 84 346 57
264
9____ 2.299 627 657
846
3____ 3.312 799 843
579
6_____4.378 216 1953
117
6_____5.477 357 296
346
Usingthe divisibility rule,encircle
the numbers whose factors arethe
given number before each item.
4___ 1. 84 480 60
264
8____ 2.2000 3928
6000 846
12___3.372 756 840
579
11____4.378 352 1132
143
4____5.477 524 296
342
Actual Test
Checking/Providingfeedback.
J. Additional activities for
application or remediation
Remediation
Write on the blank before each
item whether the given number is
divisibleby 2,5 and 10
1. 16 _______
2. 125 ______
3. 30 _______
4. 344 ______
5. 650 ______
Enrichment
Usingthe divisibility rule,put a
check on the blank if the second
number is a factor of the first
number.
1. 328,2 _____
2. 2980,10 _____
3. 5655,5 ____
4. 548,2 _____
5. 120,10 _____
Remediation
Usingthe divisibility rule
put a check on the blank if the
second number is a factor of the
firstnumber.
1. 459,3 _____
2. 261,6 _____
3. 6453,9 ____
4. 345,3 _____
5. 114,6 _____
6.
Enrichment
Usingthe divisibility rule,writeall
numbers between 200 and 300
whose factors are 3, 6 or 9 and
tabularizedata as follows:
Remediation
Usingthe divisibility rule,put a
check on the blank if the second
number is a factor of the first
number.
1. 436,4 _____
2. 263,12 _____
3. 2328,8 ____
4. 346,4 _____
5. 114,11 _____
Enrichment
a. Usingthe divisibility rule,which
of the followingnumbers have 4 as
their factor?
976 2318
5056
1060 4010
b. Using the divisibility rule,which
of the followingnumbers have 8 as
more resources at http://depedtambayanph.blogspot.com
their factor?
4856 2954
4574
6896 7928
V. REMARKS
VI. REFLECTION
A. No. of learners who earned
80% in the evaluation.
B. No. of learners who require
additional activities for
remediation who scored below
80%.
C. Did the remedial lessons
work? No. of learners who have
caught up with the lesson.
D. No. of learners who continue
to require remediation.
E. Which of my teaching
strategies worked well? Why did
these work?
F. What difficulties did I
encounter which my principal or
supervisor can help me solve?
G. What innovation or localized
materials did I use./discover
which I wish to share with other
teachers?

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Learn divisibility rules for finding factors of numbers

  • 1. GRADES1 to 12 DAILY LESSON LOG School: CONALUM ELEMENTARY SCHOOL (Inopacan District) GradeLevel: V Teacher: RIGINO T. MACUNAY, JR. LearningArea: MATH TeachingDatesand Time: JUNE 12-16, 2017 (WEEK 2) Quarter: 1ST QUARTER MONDAY TUESDAY WEDNESDAY THURSDAY FRIDAY I. OBJECTIVES A. Content Standards demonstrates understanding of divisibility, order of operations, factors and multiples, and the four fundamental operations involving fractions B. Performance Standards is able to apply divisibility, order of operations, factors and multiples, and the four fundamental operations involving fractions in mathematical problems and real-life situations. C. Learning Competencies/Objectives Write for the LC code for each Uses divisibility rules for 2, 5 and 10 to find common factors M5NS-Ib-58.1 Uses divisibility rules for 3, 6 and 9 to find common factors M5NS-Ib 58.2 Uses divisibility rules for 4,8, 12 and 11 to find common factors M5NS-Ib 58.3 M5NS-Ib-58.1 M5NS-Ib 58.2 M5NS-Ib 58.3 II. CONTENT Numbers and Number Sense III. LEARNING RESOURCES A. References 1. Teacher’s Guide pages 2. Learner’s Materials pages 3. Textbook pages Growing Up with Math 5 p. 97 Growing Up with Math 5 p. 97 4. Additional Materials from Learning Resource (LR) portal B. Other Learning Resources IV. PROCEDURES A. Review previous lesson or presenting the new lesson 1. Drill Mental Drills on Easy Division (3- digit dividends by 1-digit divisor) using flash cards a. 248÷ 4 = n b. 126 ÷ 3 = n c. 522 ÷ 6 = n d. 255 ÷ 5 = n 2. Review On multiples of a number 1. Drill Division a. 426 ÷ 6 = n b. 164 ÷ 2 = n c. 357 ÷ 7 = n d. 555 ÷ 5 = n 2. Review Conduct a review on the divisibility rules of 2, 5 and 10. 1. Drill Division a. 488 ÷ 8 = n b. 168 ÷ 4 = n c. 132 ÷ 12 = n d. 143 ÷ 11 = n 2. Review Conduct a review on the divisibility rules of 3, 6 and 9. H O L I D A Y
  • 2. Give the first three multiples of: 1.4 2.3 3.5 4.6 5.8 Teacher produces small cards with check marks.Have students placethe check cards under the correct column by which the numbers are visible. Teacher produces small cards with check marks.Have students placethe check cards under the correct column by which the numbers are visible. B. Establishing a purpose for the lesson 1. Motivation Playing“the boat is sinking” The students will group themselves accordingto the number called outby the teacher. Students who failed to group themselves accordingto that number sitdown and areout of the game. Whilethe game is in progress,teacher writes data on the board. 3. Motivation Who among you are members of the student council? As a member what do you usually do to help your co- students in school? 3. Motivation Who among you are actively participatingin the outreach programs of your school? Are you happy with your participation? Motivation C. Presenting examples/instances of the new lesson 1. Presentation Present the problem to the class. On a certain bakery, there were 230 monay breads to be placed on trays. The baker wantsto arrange them in either 2, 5 or 10 rows. Would it be possible for him to arrange the breads? 1. Presentation Present each problem to the class. The school janitors are setting up the hall for the students’ council meeting. There are a total of 297 monoblock chairs which they have to set up in either rows of 3,6 or 9. Which are possible set ups? 1. Presentation Present the problem to the class. During the Oplan Kalinisan, 1000 pupils joined the cleanliness campaign. Teacher Edna thought of dividing them into 8 members each. Was she able to divide them with every student as a member of a group ? Givingstandards in takingthe test D. Discussing new concepts and practicing new skills #1 Ask: How many monay breads were in the bakery? What does the problem askedyou to find? How will you find the answer to the problem? 2. Performing the Activities Ask the pupils to work in pairs in solvingthe problem. a. Ask the students: If you were one of those who have to set up the hall, what would you do? Would you got ahead and try to make rows of 3, 6 or 9? Is there an easier way? b. Tell the students that using the divisibility rules will help in identifying if a number is divisible by another number Ask: How many pupils joined the campaign? What does the problem askedyou to find? How will you find the answer to the problem? 2. Performing the Activities Ask the pupils to work in pairs in solvingthe problem. GivingDirections
  • 3. Solution 1A : Dividing230 by 2 230 ÷ 2 = 165,arranging the breads by 2’s is possible Solution 1B : Using the divisibility rulefor 2 All even nos. are divisible by 2 230 is an even no., therefore itis divisibleby 2, arrangement of bread by 2’s is possible Solution 2A: Dividing230 by 5 230 ÷ 5 = 46, arrangingby 5’s is possible Solution 2B: Using the divisibility rulefor 5 Numbers ending in 0 and 5 aredivisibleby 5 230 ends in 0, therefore it is divisibleby 5, arrangement of bread by 5’s is possible. Solution 3A: Dividing230 by 10 230 ÷ 10 = 23, arranging breads by 10’s is possible Solution 3B: Using divisibility rulefor 10 Numbers ending in 0 are divisibleby 10 230 ends in 0, therefore it is divisibleby 10,arrangement of breads by 10’s is possible without actual division. c. Elicit examples of numbers that are divisible by 3,6 or 9.Have the students look at the sum of the digits of each of the numbers. Elicit patterns and observations. 2. Performing the Activities Group the pupils into four working teams and have them perform the task. Solution 1 : Dividing1000 by 8 1000 ÷ 8 = 125,each student is a member of the group Solution 2 : Usingthe divisibility rulefor 8 A number ending in three zeros is divisibleby 8 1000 ends in three zeros, therefore it is divisibleby 8,each student is a member of the group E. Discussing new concepts and practicing new skills #2 Group Activity: Usingthe divisibility rules for 2,5 and 10 3. Processingthe Activities • We used the divisibility ruleto know if the number is divisibleby 3 ,6 or 9 • The number is divisibleby 3,6 or 9 if they have these numbers as their factors 3. Processingthe Activities • How did you find the activity? • How did we know if a number is divisibleby another number? • How did we know if 4 8 12 and 11 are factors of a number?
  • 4. 3. Processingthe Activities • How did you find the activity? • How did we know if a number is divisibleby another number? • How did we know if 2 , 5 and 10 are factors of a number? 4. Reinforcingthe Concept and Skill Discuss thepresentation. On page ___ of LM Math Grade V, Have the pupils solvethe following exercises. F. Developing mastery Reinforcingthe Concept and Skill. Discuss thepresentation. On page ___ of LM Math Grade V, Have the pupils solvethe following exercises. Put a check under the correct column applyingthe rules for divisibility. Put a check under the correct column applyingthe rules for divisibility. G. Finding practical applications of concepts and skills in daily living Have the pupils do the exercises under Apply your Skills on page LM Math Grade V. Encourage some pupils to showand discuss the answers. Have the pupils do the exercises under Apply your Skills on page LM Math Grade V. Encourage some pupils to showand discuss the answers. Have the pupils do the exercises under Apply your Skills on page LM Math Grade V. Encourage some pupils to show and discuss the answers. H. Making generalizations and abstractions about the lesson How do we find the factors of a number usingdivisibility rules? How do we find the factors of a number usingdivisibility rules? How do we find the factors of a number usingdivisibility rules?
  • 5. • We recall and apply the rules on divisibility for 2, 5 and 10. Divisibility rulefor 2 All even nos. are divisibleby 2 Divisibility rulefor 5 Numbers ending in 0 and 5 aredivisibleby 5 Divisibility rulefor 10 Numbers ending in 0 aredivisible by 10 • We recall and apply the rules on divisibility for 3, 6 or 9 . Divisibleby 3: sum of digits of the number is divisibleby 3 Divisibleby 6: number is divisibleby both 2 and 3 Divisibleby 9: sum of the digits of the number is divisibleby 9 • We recall and apply the rules on divisibility for 4, 8, 12 or 11. I. Evaluating learning Usingthe divisibility rule,encircle the numbers whose factors are the given number before each item. 3___ 1. 84 346 57 264 9____ 2.299 627 657 846 3____ 3.312 799 843 579 6_____4.378 216 1953 117 6_____5.477 357 296 346 Usingthe divisibility rule,encircle the numbers whose factors arethe given number before each item. 4___ 1. 84 480 60 264 8____ 2.2000 3928 6000 846 12___3.372 756 840 579 11____4.378 352 1132 143 4____5.477 524 296 342 Actual Test Checking/Providingfeedback. J. Additional activities for application or remediation Remediation Write on the blank before each item whether the given number is divisibleby 2,5 and 10 1. 16 _______ 2. 125 ______ 3. 30 _______ 4. 344 ______ 5. 650 ______ Enrichment Usingthe divisibility rule,put a check on the blank if the second number is a factor of the first number. 1. 328,2 _____ 2. 2980,10 _____ 3. 5655,5 ____ 4. 548,2 _____ 5. 120,10 _____ Remediation Usingthe divisibility rule put a check on the blank if the second number is a factor of the firstnumber. 1. 459,3 _____ 2. 261,6 _____ 3. 6453,9 ____ 4. 345,3 _____ 5. 114,6 _____ 6. Enrichment Usingthe divisibility rule,writeall numbers between 200 and 300 whose factors are 3, 6 or 9 and tabularizedata as follows: Remediation Usingthe divisibility rule,put a check on the blank if the second number is a factor of the first number. 1. 436,4 _____ 2. 263,12 _____ 3. 2328,8 ____ 4. 346,4 _____ 5. 114,11 _____ Enrichment a. Usingthe divisibility rule,which of the followingnumbers have 4 as their factor? 976 2318 5056 1060 4010 b. Using the divisibility rule,which of the followingnumbers have 8 as
  • 6. more resources at http://depedtambayanph.blogspot.com their factor? 4856 2954 4574 6896 7928 V. REMARKS VI. REFLECTION A. No. of learners who earned 80% in the evaluation. B. No. of learners who require additional activities for remediation who scored below 80%. C. Did the remedial lessons work? No. of learners who have caught up with the lesson. D. No. of learners who continue to require remediation. E. Which of my teaching strategies worked well? Why did these work? F. What difficulties did I encounter which my principal or supervisor can help me solve? G. What innovation or localized materials did I use./discover which I wish to share with other teachers?