WEEK
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TOPIC
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LEARNING AREA
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LEARNING OBJECTIVES
Pupils will be taught to :
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LEARNING OUTCOMES
Pupils will be able to :
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SUGGESTED TEACHING AND LEARNING ACTIVITIES
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1
( 3 - 4 Jan )
2
(7
- 11 Jan )
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1.Whole Numbers
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1.
Number up to seven digits
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1.
Develop number sense up to seven digits.
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Name and write numbers up to
seven digits.
Determine the place value of
the digits in any whole number of up to seven digits.
Express whole numbers in
a) decimals
b) fractions
of
a million and vice versa.
Compare number values up to
seven digits
Round off numbers to the
nearest tens, hundreds, thousands, ten thousands, hundred thousands and
millions.
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· Teacher
pose numbers in numerals, pupils name the respective numbers and write the
number words.
· Teacher
says the number names and pupils show the numbers using the calculator or the
abacus, then, pupils write the numerals.
1) Provide suitable number line scales and
ask pupils to mark the positions that represent a set of given numbers.
· Given
a set of numbers, pupils represent each number using the number base blocks
or the abacus. Pupils then state the place value of every digit of the given
number.
· Given
a set of numerals, pupils compare and arrange the numbers in ascending then
descending order.
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3
(14-18 Jan )
4
(21-25 Jan )
5
(28
Jan -1 Feb )
6
(4 - 6 Feb )
7
(11-15 Feb)
8
(18-22 Feb )
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1.Whole Numbers
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2.
Basic operations with numbers up to seven digits
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2. Add, subtract, multiply and divide numbers involving
numbers up to seven digits.
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(i) Add any two to
five numbers to 9 999 999.
(ii) Subtract
c) one number from
a bigger number less than 10 000 000
d) successively
from a bigger number less than 10 000 000.
(iii) Multiply up to
six-digit numbers with
a) a one-digit
number
b) a two-digit
number
c) 10, 100 and
1000.
(iv) Divide numbers
of up to seven digits by
a) a
one-digit number
b)10,
100 and 1000
c) two-digit number.
(v) Solve problems
a) addition,
b) subtraction,
c) multiplication,
d) division
involving
numbers up to seven digits.
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· Pupils
practice addition, subtraction, multiplication and division using the
four-step algorithm of
1. Estimate
the solution.
2. Arrange
the numbers involved according to place values.
3. Perform
the operation.
4. Check
the reasonableness of the answer.
· Pose
to pupils problems in numerical form, simple sentences, tables and pictures.
· Pupils
create stories from given number sentences.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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9
(25-29 Feb )
Monthly Test
10
( 3 - 7 Mar )
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1.Whole Numbers
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3.
Mixed operations with numbers up to seven digits
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3.
Perform mixed operations with whole numbers.
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(i) Compute mixed operations problems involving addition
and multiplication.
(ii) Compute mixed operations problems involving
subtraction and division.
(iii) Compute mixed operations problems involving brackets.
(iv) Solve problems involving mixed operations on numbers
of up to seven digits.
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· Explain
to pupils the conceptual model of mixed operations then connect the concept
with the procedures of performing operations according to the order of
operations.
· Teacher
pose problems verbally, i.e., in the numerical form or simple sentences.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1) Understanding
the problem
2) Devising
a plan
3) Implementing
the plan
4) Looking
back.
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11
(17-21 Mar )
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2.
Fractions
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1.
Addition of fractions
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1.
Add three mixed numbers with denominators of up to 10.
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(i) Add three mixed
numbers with the same denominator of up to 10.
(ii) Add three mixed
numbers with different denominators of up to 10.
(iii) Solve problems
involving addition of mixed numbers.
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· Demonstrate
addition of mixed numbers through
2) paper
folding activities
3) fraction
charts
4) diagrams
5) number
lines
6) multiplication
tables
· Pupils
create stories from given number sentences involving mixed numbers.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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12
(24-28 Mar)
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2.
Fractions
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2. Subtract of
fractions
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2. Subtract mixed
numbers with denominators of up to 10.
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(i) Subtract
involving three mixed numbers with the same denominator of up to 10.
(ii) Subtract
involving three mixed numbers with different denominators of up to 10.
(iii) Solve problems
involving subtraction of mixed numbers.
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· Demonstrate
subtraction of mixed numbers through
1. paper
holding activities
2. fractions
charts
3. diagrams
4. number
lines
5. multiplication
tables
· Pupils
create stories from given number sentences involving mixed numbers
· Pose
to pupils, problems in the real context in the form of
1. words,
2. tables,
3. pictorials.
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13
(30 Mar-4 Apr )
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2.
Fractions
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3. Multiplication of fractions
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3. Multiply any mixed
numbers with a whole numbers up to 1000.
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(i) Multiply mixed
numbers with a whole number.
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· Use
materials such as the hundred squares to model multiplication of mixed
numbers. For example,
· Present
calculation in clear and organised steps.
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14
(7-11 Apr )
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2.
Fractions
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4. Division of fractions
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4.
Divide fractions with a whole number and a fraction.
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(i) Divide fractions
with
a) a whole number
b) a fraction.
(ii) Divide mixed
numbers with
a) a whole number
b) a fraction
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· Teacher models the division of fraction
with another fraction as sharing. The following illustrations demonstrate
this idea…
Half a vessel of liquid poured into a
half-vessel makes one full half-vessel.
Half a vessel of
liquid poured into a quarter-vessel makes two full quarter-vessels.
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15
( 14-18 Apr)
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3.
Decimals
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1. Mixed operations with decimals
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1. Perform mixed operations of addition and
subtraction of decimals of up to 3 decimal places.
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(i) Add and subtract
three to four decimal numbers of up to 3 decimal places, involving
a) decimal numbers
only
b) whole numbers
and decimal numbers
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· Pupils
add and/or subtract three to four decimal numbers in parts, i.e. by
performing one operation at a time in the order of left to right. Calculation
steps are expressed in the vertical form.
· The
abacus may be used to verify the accuracy of the result of the calculation.
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16
(21-25 Apr)
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4.
Percentage
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1. Relationship between percentage, fraction and
decimal
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1.
Relate fractions and decimals to percentage
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(i) Convert mixed
numbers to percentage.
(ii) Convert decimal
numbers of value more than 1 to percentage
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· Use
the hundred-squares to model conversion of mixed numbers to percentage. For
example, convert to percentage.
· The shaded parts
represent 130% of the hundred-squares.
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17
(28 Apr-2 May)
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4.
Percentage
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1. Relationship between percentage, fraction and
decimal
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1.
Relate fractions and decimals to percentage
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(iii) Find the value
for a given percentage of a quantity.
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· Demonstrate
the concept of percentage of a quantity using the hundred-squares or
multi-based blocks.
The shaded parts of the two hundred-squares
is 128% of 100.
· Guide
pupils to find the value for percentage of a quantity through some examples,
such as
45%
of 10
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17
(28 Apr-2 May)
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4.
Percentage
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1. Relationship between percentage, fraction and
decimal
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1.
Relate fractions and decimals to percentage
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(iv) Solve problems
in real context involving relationships between percentage, fractions and
decimals.
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· Pupils
create stories from given percentage of a quantity.
· Pose
to pupils, situational problems in the form of words, tables and pictorials.
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18
(5-9 May)
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5.
Money
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1. Money up to RM10 million
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1.
Use and apply number sense in real context involving money.
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(i) Perform mixed
operations with money up to a value of RM10 million.
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· Provide
to pupils a situation involving money where mixed operations need to be
performed. Then, demonstrate how the situation is transformed to a number
sentence of mixed operations.
· Pupils
solve mixed operations involving money in the usual proper manner by writing
number sentences in the vertical form.
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18
(5-9 May
|
5.
Money
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1. Money up to RM10 million
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1.
Use and apply number sense in real context involving money.
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(ii) Solve problems in real context involving
computation of money.
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· Pose
problems involving money in numerical form, simple sentences, tables or
pictures.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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19
(12-16 May )
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6.
Time
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1. Duration
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1.
Use and apply knowledge of time to find the duration.
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(i) Calculate the duration of an event in between
a) months
b) years
c) dates.
(ii) Compute time
period from situations expressed in fractions of duration.
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· Pupils
find the duration from the start to the end of an event from a given
situation with the aid of the calendar, schedules and number lines.
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20
(20-23 May )
EXAM
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6.
Time
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1. Duration
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1.
Use and apply knowledge of time to find the duration.
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(iii) Solve problem in real
context involving computation of time duration.
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· Pose
problems involving computation of time in numerical form, simple sentences,
tables or pictures.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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21
(9-13 Jun )
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7.
Length
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1. Computation of length
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1.
Use and apply fractional computation to problems involving length.
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(i) Compute length from a situation expressed
in fraction.
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· Use
scaled number lines or paper strips to model situations expressed in
fractions.
of 4 km.
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21
(9-13 Jun )
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7.
Length
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1. Computation of length
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1.
Use and apply fractional computation to problems involving length.
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(ii) Solve problem in real context involving
computation of length.
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· Pose
problems involving computation of length in numerical form, simple sentences,
tables or pictures.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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22
(16-20 Jun )
|
8.
Mass
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1. Computation of mass
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1.
Use and apply fractional computation to problems involving mass.
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(i) Compute mass from a situation expressed in
fraction.
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· Use
the spring balance, weights and an improvised fractional scale to verify
computations of mass.
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22
(16-20 Jun )
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8.
Mass
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1. Computation of mass
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1.
Use and apply fractional computation to problems involving mass.
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(ii) Solve problem in real context involving
computation of mass.
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· Pose
problems involving computation of mass in numerical form, simple sentences,
tables or pictures.
· Teacher
guides pupils to solve problems following Polya’s four-step model of
1. Understanding
the problem
2. Devising
a plan
3. Implementing
the plan
4. Looking
back.
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23
(23-27 Jun )
23
(23-27 Jun )
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9.
Volume of liquid
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1. Computation of liquid
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1.
Use and apply fractional computation to problems involving volume of liquid.
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(i) Compute volume of liquid from a situation
expressed in fraction
(ii) Solve problem in real context involving
computation of volume of liquid.
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