Primary Mathematics
Building a strong Mathematical foundation starts from young. Give your child a strong foundation with our Primary Mathematics Tuition Program
Give your child a strong foundation with our Primary Mathematics Tuition Program. It is crucial to establish a strong Mathematical foundation from young as this will allow them to grasp harder Mathematical concepts in higher level education later easily.
Additionally, in developing their logicalthinking at a young age, the honing of these skills can lead to further development of critical analytical skills that are especially important in areas of Computer Science, Business and Science that are crucial in our world today.
Our programmes will establish the strong foundation that is needed for them to attain the highest Achievement Level (AL) in their Primary School Leaving Examinations.
Our StudentCentred Pedagogy
Our centre applies the following pedagogies in our lessons:
The CPA Approach
Concrete  Pictorial  Abstract approach (C  P  A) for conceptual understanding
Handson learning experiences
Handson learning experiences to engage our students
Differentiated Instruction
Differentiated Instruction (Content, Process, Product) for individual student
Problem Solving Heuristics
Provide higher order thinking questions to help students with problem solving heuristics.
How Students Benefits from Our Lessons in Word Problems Solving
Structured Lessons and Materials
We ensure our students get to learn new concepts through step by step instructions and systematic problem solving. The lessons are extremely structured and provide the students with sufficient materials in order to gain better insight into mathematics as a whole.
As we engage our students in our lessons, we come up with methods that are simple to understand and pick up as long as they practice diligently, due to the fact that they are built from their individual mathematical concepts.
Experienced and Teachers (trained by ExMOE teacher)
Our teachers are trained and highly experienced in using different approaches to explain the solutions according to the student’s learning methods. The main approaches used by our teachers in problemsolving include the use of a given concept, helping learners understand the problem, and spending adequate time on each child.
Our centre consists of teachers who are both qualified and dedicated to the betterment of the students educational experience, trained and with extensive teaching experience.
Combining our straightforward methods along with our skilled and highly professional teaching staff, we provide a positive learning experience in our centres. Our teachers will always be available to cater individually, and through which their teaching experience will provide tangible educational benefits.
Systematic Approaches to Solve Different Problem Sums
We have systematic approaches to solve different types of problem sums. We teach our students how to identify the type of problem sum at hand and apply the respective method to solve it.
Some examples of these more analytical concepts include:

Grouping

More Than/Less Than (Give away)

More Than/Less Than (Internal Transfer)

Remainder Concept

Assumption

Constant Difference

Total Constant

etc
These topics may seem complicated at first, however, through our systematic approaches developed especially for easy understanding and efficacy, the students will have no problem tackling these types of problems even during a time crunch.
Identification of Student’s Weaknesses
Our teachers can identify student’s weaknesses in Mathematical concepts and rectify them to help the student understand the questions. This comes with benefits because we understand the individual weaknesses and thus are able to work towards improving on their specific areas of weakness.
This can only be achieved with experience and patience from our centre’s teaching staff, who are focused on helping your child on an individual basis.
Detailed Explanation and Markings
We provide the students with detailed explanations when marking their worksheets.
Each answer is carefully marked in order for the teachers to understand the student’s thought process, providing accurate advice and corrections. Detailed explanations will be given for each step or working, especially for those answered incorrectly. We help our students develop a much more in depth understanding towards these concepts and gain better insight towards solving future questions.
We ensure that students write down the correct working. We will explain the working in detail to them, ensuring that they understand each word problem completely. This will help our students to be able to handle the word problems in the examination and not repeat their mistakes.
Lower Primary Topic Outline
Primary 1

Numbers up to 100

Addition and Subtraction

Multiplication and Division

Length

Time

2D Shapes

Picture Graphs
Primary 2

Numbers up to 1000

Addition and Subtraction within 1000

Word Problem: Addition and Subtraction

Multiplication and Division

Multiplication Tables of 2, 3, 4, 5,10

Word Problem: Multiplication and Division

Length

Mass

Money

2D and 3D figures

Fractions

Time

Picture Graphs with Scales

Volume
Primary 3

Numbers up to 10 000

Addition and Subtraction within 10 000

Word Problem: Addition and Subtraction

Multiplication

Division

Word Problem Involving the Four Operations

Money

Length, Mass and Volume

Bar Graphs

Fractions

Time

Angles

Perpendicular and Parallel Lines

Area and Perimeter
Upper Primary Topic Outline
Primary 4

Numbers up to 100 000

Factors and Multiples

Multiplication and Division of Whole Numbers

Whole Numbers: Word Problem

Angles

Rectangle and Square

Symmetry

Fractions

Addition and Subtraction of Fractions

Decimals

The Four Operation of Decimals

Decimals: Word Problems

Area and Perimeter

Tables and Line Graphs

Time
Primary 5

Numbers up to 10 million

Operations of Whole Numbers

Fractions and Mixed Numbers

Multiplication of Whole Numbers, Fractions and Mixed Numbers

Fractions: Word Problem

Area of Triangle

Ratio

Volume of Cube and Cuboid

Decimals

Percentage

Average

Rate

Angles

Triangles

Quadrilaterals
Primary 6

Algebra

Fractions

Ratio

Percentage

Circles

Area in Geometric Figures

Speed

Volume of Solids and Liquids

Pie Charts

Solid Figures and Nets
Note

The P1  P4 syllabus is common to all students.

The P5  P6 Standard Mathematics syllabus continues the development of the P1  P4 syllabus, whereas the P5  P6 Foundation Mathematics syllabus revisits some of the important concepts and skills in the P1  P4 syllabus.

The new concepts and skills introduced in Foundation Mathematics is a subset of the Standard Mathematics syllabus.
PSLE Examination Format
The examination consists of two written papers comprising three booklets.
Notes

Both papers will be scheduled on the same day with a break between the two papers.

Paper 1 comprises two booklets. The use of calculators is not allowed.

Paper 2 comprises one booklet. The use of calculators is allowed.