Singapore Math Tuition
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If you are 10 to 20% behind in the syllabus by March/April, now would be a good time to hire a professional tutor.
This ensures that by May or June, you would have caught up or even completed this year's syllabus.
When you have enough time to revise and practice the more challenging and demanding questions, your A for each of your subjects will then be assured and practically guaranteed.
Your Eventual And Ultimate Goal Is To Be Accepted By The University And Course Of Your Choice
Learn from the best. Our private tuition team comprises MOE teachers, experienced tutors who have PhD/Master's/Bachelor's or who are university undergraduates in the subject you want tuition in. All with 2 to over 30 years of strong track records of helping their students' grades improve by 10 to 40 marks
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Exams will be a huge struggle once you fall behind in the syllabus
Before you let that happen, you MUST catch up and be thoroughly familiar with the breadth and depth that is required during your exams
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All with 2 to over 30 years of strong track records of helping their students' grades improve by 10 to 40 marks.
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Each tutor has 2 to over 30+ years of teaching experience
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The 4 to 10 tutor profiles we show you have been carefully shortlisted for relevant tutoring experience.Â
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We accept tutor applications only if they have scored A’s in the subject(s) they teach. So that our students will be taught the correct content.
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Our clients have no time to lose. Our tutors teach only proven techniques using the latest MOE syllabus, so that we can help your grades improve within 4 lessons.
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Latest MOE syllabus & exam requirements
We are focused on what is relevant and important for you to quickly understand what you really need to know, and to thoroughly prepare.
Getting that A is not elusive. It is achievable.
Transform your understanding of the complex syllabus.
Make sure that what you are studying now is actually really aligned to the MOE exam requirements.
The wrong study skills will erode your ability to answer the questions the way that the exam marker expects you to, in order to score that A - especially when your classmates, schoolmates or students from other schools are able to give those correct answers.
Good grades signal an ability to learn and analyze.
These valuable higher order thinking skills are some of the many crucial qualities that schools, junior colleges, polytechnics, universities and employers are looking for.
In the real world – and even in your exam questions (now that you are still in school) – information is not clear.
It comes from all different locations and various combinations. This results in exam questions that students find difficult to answer.
And businesses face different problems every day.
When you start working, you will find that an employee who is able to grasp the significance of the issues/problems, and is resourceful enough to find profitable solutions will be quickly promoted over (or given more decision-making authority than) those who lack the ability to use their resourceful thinking skills and market acumen.
Success in the workplace requires the ability to communicate complex ideas to a diverse team of people, relentlessly pursue solutions, and explore possibilities beyond current knowledge.
The answers to real world problems are more divergent than what we are usually accustomed to in primary school, secondary school, and the tertiary institutions.
We must therefore start to develop a good level of cognitive intelligence and ability to learn – especially now that we are young and in school.
Clearly, good grades signal this ability.
It is therefore important that you do well in as many of your exams as possible, from the time you are in primary school.
There are a number of possible reasons that students get poor grades.
Some are external factors, such as the subject matter being too difficult, the teacher is hard to understand, and problems at home.
Other reasons have to do with student attitudes, such as not doing homework and was playing too much in class.
Here are some other common causes that could potentially be causing your lack of focus:
- Your study environment does not support learning. You may have too many distractions like noisy neighbours, background noise, and an uncomfortable study space
- You’re feeling tired because you’re not getting enough sleep
- Test anxiety
- Problems understanding the questions and content when doing homework and revision
- The pace is too fast for you to keep up withÂ
- You did not learn the required material in previous classes (because you were not interested?)
- Teacher is not very good. Some may have an accent that makes it difficult to understand. Others can’t explain things in a clear manner. And some may not want to explain things at all. They might say, “You should have learned that last year/month, so I am not going to explain it over again.”
- There are also teachers who don’t like certain students, and this can affect their willingness to help those students. Also, some students don’t like certain teachers and thus may not cooperate in class
- Poor attitudes lead to poor grades. If you have negative attitudes toward school and studying, it can result in getting weak or failing grades
- Sometimes, you lack the motivation to do well in school. One reason can be that you have no dreams of what you want to do, or can see no benefit from going to school. It is good to have dreams, and for a mentor to guide you on how to achieve them step by step
- One of the biggest reasons why students do not do well in exams is because they didn’t study or do their homework
- Some students attend class but don’t pay attention
Our experienced specialist tutors have the latest best insights on each MOE/IB subject.
Every individual aspect of each exam section is given significant attention.
For each particular section, we build the skills required for your grades to improve.
We guide you in the thinking process behind how the correct answer can be generated, and how to accurately organize and present the answer to achieve maximum marks.
During home tuition, we will make sure you are spending the majority of your time on the key concepts that matter.
Learning how to think things through is a much better use of your time than trying to memorize everything.
Memorizing everything takes a lot of time and results in errors, whereas understanding everything will allow you to apply your knowledge to unexpectedly difficult questions.
After you have progressed beyond the foundational level, we will teach you more advanced and sophisticated techniques that help you secure perfection in your responses.
We believe that a mastery of the exam questions requires enhancing two broad sets of skills:
- Being able to understand what the question specifically requires you to answer
- Learning how to find the answer and how to present the answer in a precise manner for each question type
Therefore, we teach analytical and reading strategies so that you can break down each word in the exam question.Â
This way, you will not carelessly misunderstand, and give the wrong answers.
You will therefore be able to make the right inferences, as well as understand how and why the question was structured this way.
We will then teach you how to construct your answers to meet the requirements of the questions, and to get your A.
Here’s a little secret: nobody actually wants anyone to fail an exam.
It’s not good for your school or university, nor for the exam boards. They really want everyone to pass, because then everyone is happy.
All students take exams. But some students have better exam skills and therefore perform better at exams than others.
It is, therefore, important to develop the skills you need to prepare for, to take and excel in exams.
Effective and robust exam SKILLS are critically important to exam takers, because these skills allow you to respond at your best to all the challenges presented by any exam.
Fortunately, these skills can be learned.
One of the best ways to learn how to manage better during exams is to look at what NOT to do.
Apart from panicking, common mistakes made in exams include:
- Not answering the question. This is usually because you have misread the question, or have prepared a different response that does not answer what the question requires you to do (ie your answer was off-point). Always make sure that you read the questions several times, and re-check your answer against the question at every step of your answering process.
- Failing to notice the obvious clues. This might include the strong hints in the question itself (for example, ignoring words like “Analyse…” or “illustrating your answer with evidence from x”. You also need to be very aware of the marking scheme, and the number of questions. If you have a question worth 15 points, you will need to give more than a one-sentence answer.
- Failing to plan ahead. You need to plan your time for any essays that you have to write, and for any MCQ questions that are in the paper. Take a moment to work out how long you have for each question before you start – and make sure that you don’t take more time than this. If you are writing essays, plan them briefly before you start, to make sure that you have a sensible argument and structure. This will also mean that you might get some marks for your ideas even if you don’t have time to completely finish your essay.
Exam skills improve with practice, over time.
With the right focus via coaching, exam skills can be improved significantly.
Students taking exams often describe difficulties like anxiety and stress, various mishaps or mistakes during an exam, poor decisions during an exam, or the effects of poor preparation and/or overconfidence leading up to an exam.
Every student has his or her own individual strengths and weaknesses in exam skills.
Knowing what they are will lead to good exam performance.
Consider:
Thinking Positively: Do you sometimes struggle to think positively about your exam ability and your exam performance?
Achieving Results: Do you sometimes get worse results than your study preparation and school/mock exams indicate?
Reading Questions: Do you sometimes misread questions on an exam paper and present a half-done or wrong answer?
Experiencing Exam/Mental Blocks: Do you sometimes experience “Exam/Mental Blocks” and struggle to calm down and continue with your exam?
Preparing Properly: Do you sometimes fail to prepare properly for exams, only to regret that when the exam starts?
Time Management: Do you sometimes run out of time and are not able to complete all the questions on an exam paper?
Answering All Questions: Do you sometimes choose to answer some questions well rather than attempt all questions required?
Picking Up Marks: Do you sometimes feel uncertain about how to score the maximum marks for your answers?
Having Panic Attacks: Do you sometimes have “panic attacks” right before an exam or during an exam?
Leaving The Exam Early: Do you sometimes leave the exam room early or put your head down on your desk, because you have exam anxiety or are disappointed with the questions you were given?
Performing As Expected: Do you sometimes leave the exam thinking that you did not perform as you were expecting?
When you are more aware of what are really causing you to lose marks (and sleep), you are one step closer to improving your exam management skills and your exam performance.
Active listening, reading comprehension, note taking, stress reduction, time management, testing practices, and memorization are some of the skills that our home tutors will teach you.
Perhaps the most important part of doing homework and/or revision – and often the most difficult – is simply getting started.
It is easy to allow yourself to get distracted, to decide that you just don’t feel in the mood today, or that there’s plenty of time.
The best thing to do is just to get on with it.
Just getting started will be a huge boost to your confidence.
We will keep your end goal in mind and will also use interim goals along the way:
- Set clear personal learning goals. Students perform better when they know what exactly is expected of them. They also want to know how they will be able to achieve those learning objectives. After we have established what is the gap between current skill levels and those required by MOE/IB exams, we will discuss with you your expectations of your upcoming learning schedule, based on your unique needs and personal goals
- Make learning convenient. Your tutor will structure content in small, manageable chunks that are easy to digest. We can also provide notes, tools, short videos, checklists or infographics to help make the content easier to understand and remember
- Get creative with course content. Boredom causes students to lose interest in the subject. We will use active engagement strategies so that we can deliver learning content that is creative and interesting
- We coach students. Instead of giving them the right answer, we ask the right questions so that the students are able to arrive at the right answers themselves. Hence, instead of spoon-feeding students, we guide them and encourage them to think critically, so that they are able to produce complex and insightful answers on their own, during their exams. This helps them consistently get higher marks, and prevents panic attacks when the questions are more difficult than they expected
Students who are weaker are given more help to meet the fundamental requirements.
We also constantly stretch our high-achieving students by introducing more complex concepts to help them develop greater critical thinking and more sophisticated writing and answering skills.
We want to help students develop the right strategies, higher-order thinking skills, techniques and analyses to score their A.
And to obtain perfection in exam techniques and skills.
With such expert guidance, you will soon have results that are superior to your peers in school.
It’s relatively easy to score the first 40% but increasingly difficult to achieve the next 60% in any exams.
It also helps if you bear in mind that the examiner may be faced with as many as a hundred (or more) exam papers/assessments to mark within a very short period of time.
What you should avoid when answering exam questions:
- Inability to address the question’s topic in your introduction
- Stray from the focus of the question (especially in the conclusion)
- Insert quotes without introducing them or relating them back to the topic
- Fail to provide credible references
- Use informal language, colloquialisms, or overuse rhetorical questions
- Write words that are too informal, unsophisticated, vague, exaggerated, or subjective, as well as those that are verbose, generally unnecessary, or incorrect
- Struggle to develop your ideas fluently (poor ideation)
- Have difficulty in keeping track of your thoughts
Exam responses that score higher marks have three well thought-out components: Introduction, Body, and Conclusion:
- Introduction. The purpose of an introduction is to introduce your essay. Importantly, it sets the stage to let your reader know that the content is worth reading further
- Body. The body of the essay develops and elaborates your argument, as well as the appropriateness and accuracy of references. The information has to be relevant and substantial in order for you to score well
- Conclusion. Your conclusion should not offer any new material and should summarize why the content in the Body is credible and important
There are many reasons students avoid writing. Primary reasons may be one or more of the following:
- They have a hard time getting started and feel overwhelmed by the task
- They struggle to organize and use mechanics of writing
- They are slow and inefficient in retrieving the right word(s) to express an idea
- They feel that the paper never turns out the way they want
- They realize that their answers are still sloppy even though substantial time and effort were spent
To write good answers:
- A reply to an exam question should have a single clear central idea
- Each paragraph should have a clear main point or topic sentence
- Every paragraph and sentence should support or expand the central idea of the paper
- The idea of each paragraph should be explained and illustrated through examples, details, and descriptions
- Be specific, use short sentences and avoid tripping around your points
- Make sure your work uses evidence of insight and synthesis, and has quality arguments. The confidence in your writing will shine through, gaining you those extra marks
- Remember to be clear on your view in the introduction and use the body of the essay to argue that position
- Include your point of view, supported by relevant ideas, arguments and evidence
- Summarize your arguments/points using a clear, organized structure that includes an introduction, body paragraphs and a conclusion
- Try to write neatly
- Use paragraphs of appropriate lengths (long paragraphs are difficult to read and/or understand)
- Try to have some meaningful ideas of your own rather than simply repeating “model answers”. Some exam markers do not like “model answers”. Also, do be aware that “model answers” are often wrong
- Be careful about spelling, punctuation, grammar, writing style, and legibility
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Ms SR has 8 years of Math tuition experience. She has a PhD in Mathematics from the University of Cambridge. Ms SR’s Bachelor’s in Mathematics was from NUS (First Class Honours). Ms SR was an MOE contract teacher for 3 years. Her private tuition students attended Pei Chun Public School, Maha Bodhi School, Catholic High School Integrated Programme, CHIJ Secondary (Toa Payoh), Eunoia Junior College, and Anglo-Chinese Junior College.
Ms TP has 5 years of Math tuition experience. She is NIE-trained, and taught at leading MOE schools for 9 years. Ms JC has a Bachelor’s in Data Science and Artificial Intelligence from NTU (Honours). Her private tuition students attended Cedar Girls’ Secondary School Integrated Programme, Loyang View Secondary School, Anglo-Chinese School (Independent), Punggol Secondary School, Teck Whye Secondary School, and Victoria School.
Mr HG has 9 years of Math tuition experience. He has a Bachelor’s Mathematical and Computer Sciences from NTU. Mr HG taught at a tuition centre for 3 years. His home tuition students attended Dazhong Primary School, Henry Park Primary School, Jurongville Secondary School, Anglican High School, Jurong Pioneer Junior College, and River Valley High School.
Mr KA has 7 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS (2nd Upper Class Honours). Mr KA was a relief teacher at one of Singapore’s top schools for 2 years. His private tuition students attended Raffles Girls’ Primary School, Keming Primary School, Hua Yi Secondary School, Maris Stella High School, Jurong Pioneer Junior College, and National Junior College.
Mr MC has 13 years of Math tuition experience. He is NIE-trained and taught at MOE schools for 12 years. Mr MC has a Bachelor’s in Applied Mathematics from NUS (Honours). His private tuition students attended Cedar Primary School, Fuhua Primary School, Nanyang Primary School, Ai Tong School, De La Salle School, and St Anthony’s Canossian Primary School.
Ms BL has 8 years of Math tuition experience. She has a PhD in Mathematics from the London School of Economics and a Bachelor’s in Mathematics from NUS (First Class Honours). Her private tuition students attended National Junior College, Raffles Institution, Victoria Junior College, Yishun Innova Junior College, Dunman High School, and Anglo-Chinese Junior College.
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Ms JH has 5 years of Math tuition experience. She has a Bachelor’s in Mathematics from NUS. Ms JH was an MOE contract teacher for 3 years. Her private tuition students attended North View Primary School, Pei Tong Primary School, Qifa Primary School, Bartley Secondary School, Kent Ridge Secondary School, and Nan Hua High School.
Ms MNS has 10 years of Math tuition experience. She was the Head of Mathematics at a group of tuition centres where she taught for 7 years. Ms MNS has a Master’s in Applied Mathematics at Oxford University. Her Bachelor’s in Mathematical Sciences was from NTU (First Class Honours). Ms MNS’s private tuition students attended Beacon Primary School, Maha Bodhi School, Tanglin Secondary School, Dunman High School Integrated Programme, Anderson Serangoon Junior College, and Eunoia Junior College.
Ms BT has 14 years of Math tuition experience. She is NIE-trained and taught at MOE schools for 5 years. Ms BT has Bachelor’s in Mathematical Sciences with Minor in Finance from NTU. Ms BT’s private tuition students attended Greenridge Secondary School, Montfort Secondary School, Admiralty Secondary School, Xinmin Secondary School, CHIJ St Joseph’s Convent, and St Andrew’s Secondary School.
Ms JW has 2 years of Math tuition experience. She has a Bachelor’s in Mathematical and Computer Sciences (Double Major) from NTU (Honours). Ms JW was an MOE contract teacher for 3 years and had taught at tuition centres for 5 years. Ms AH’s private tuition students attended Raffles Girls’ Primary School, Sembawang Primary School, Northland Secondary School, Hai Sing Catholic School, Jurong Pioneer Junior College, and Hwa Chong Institution.
Ms SP has 9 years of Math tuition experience. She is NIE-trained, and taught at top junior colleges for 9 years. Ms SP has a Bachelor’s in Data Science & Analytics (2nd Upper Class Honours) from NUS. Her home tuition students attended St Andrew’s Junior College, Hwa Chong Institution, Anderson Serangoon Junior College, Dunman High School, Catholic Junior College, and River Valley High School.
Mr KTC has 7 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS. Mr KTC taught at a tuition centre for 1 year. His private tuition students attended Nanyang Primary School, Keng Cheng School, Bukit Panjang Govt. High School, Bartley Secondary School, Catholic Junior College, and Raffles Institution.
Mr PF has 6 years of Math tuition experience. He has a PhD in Financial Mathematics from the University of California, Berkeley. His Bachelor’s in Applied Mathematics was from NUS (First Class Honours). His private tuition students Victoria School Integrated Programme, NUS High School of Mathematics and Science, Nanyang Girls’ High School Integrated Programme, Methodist Girls’ School (Secondary) IB programme, CHIJ St Nicholas Girls’ School Integrated Programme, and Hwa Chong Institution.
Ms DS has 6 years of Math tuition experience. She has a Bachelor’s in Mathematical Sciences and Economics (Double Major) from NTU. Ms DS was an MOE contract teacher for 1 year. Her private tuition students attended Canossa Catholic Primary School, Anglo-Chinese School (Junior), Yusof Ishak Secondary School, Fairfield Methodist School (Secondary), Nanyang Junior College, and Temasek Junior College.
Mr MH has 8 years of Math tuition experience. He is NIE-trained, and taught at MOE schools for 6 years. He has a Bachelor’s in Quantitative Finance from NUS (2nd Upper Class Honours). Mr MH’S home tuition students attended Corporation Primary School, CHIJ Our Lady of Good Counsel Primary, Hong Wen School, Methodist Girls’ School (Primary), Singapore Chinese Girls’ Primary School, and St Gabriel’s Primary School.
Mr HT has 6 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS (Honours). Mr HT was an MOE contract teacher for 1 year and he taught at tuition centres for 4 years. Mr HT’s private tuition students attended West Spring Primary School, Haig Girls’ School, Guangyang Secondary School, Nan Hua High School, Jurong Pioneer Junior College, and Yishun Innova Junior College.
Mr WSW has 9 years of Math tuition experience. He has a Master’s in Applied Mathematics from Cornell University. His Bachelor’s in Computer Science & Mathematics was from NUS (First Class Honours). Mr WSW was a contract teacher at one of Singapore’s top junior colleges for 2 years. His private tuition students attended Nanyang Junior College, Victoria Junior College, Raffles Institution, Eunoia Junior College, Anderson Serangoon Junior College, and Anglo-Chinese Junior College.
Ms GN has 16 years of Math tuition experience. She has a Bachelor’s in Mathematical Sciences and Economics (Double Major) from NTU (2nd Upper Class Honours). Ms GN’s private tuition students attended Singapore Chinese Girls’ Secondary School Integrated Programme, Raffles Girls’ School (Secondary) Integrated Programme, St Patrick’s School, Bowen Secondary School, Eunoia Junior College, and River Valley High School.
Ms DK has 8 years of Math tuition experience. She has a Bachelor’s in Mathematical Sciences from NTU (Honours). Ms DK taught at a tuition centre for 3 years. Her home tuition students attended Yishun Primary School, Fairfield Methodist School (Primary), Bukit Merah Secondary School, Commonwealth Secondary School, Hwa Chong Institution, and Raffles Institution.
Ms NT has 2 years of Math tuition experience. She has a Bachelor’s in Mathematics from NUS. Ms NT’s private tuition students attended Anglo-Chinese School (Primary), Red Swastika School, St Margaret’s Primary School, Beatty Secondary School, Jurong West Secondary School, and Tanjong Katong Girls’ School.
Mr FHC has 5 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS. Mr FHC taught at a tuition centre for 3 years. His private tuition students attended Northoaks Primary School, Pei Tong Primary School, Bendemeer Secondary School, Crescent Girls’ School, National Junior College, and Yishun Innova Junior College.
Ms YC has 5 years of Math tuition experience. She has a Bachelor’s in Mathematical and Computer Sciences (Double Major) from NTU. Ms YC was an MOE contract teacher for 2 years. Her private tuition students attended Paya Lebar Methodist Girls’ School (Primary), St Andrew’s Junior School, Hillgrove Secondary School, Meridian Secondary School, Anglo-Chinese Junior College, River Valley High School.
Mr DS has 12 years of Math tuition experience. He has a Bachelor’s in Computer Science & Applied Mathematics from NUS (Honours). His private tuition students attended Oasis Primary School, Jing Shan Primary School, Cedar Girls’ Secondary School, Bowen Secondary School, Catholic Junior College, and Nanyang Junior College.
Mr NWH has 7 years of Math tuition experience. He is NIE-trained, and taught at MOE schools for 5 years. Mr NWH has a Bachelor’s in Applied Mathematics from NUS (Honours). Mr NWH’s home tuition students attended St Joseph’s Institution, Holy Innocents’ High School, Geylang Methodist School (Secondary), Yusof Ishak Secondary School, Woodlands Ring Secondary School, and Kuo Chuan Presbyterian Secondary School.
Ms HP has 8 years of Math tuition experience. She has a PhD in Statistics from Stanford University. Her Bachelor’s in Applied Mathematics was from NUS (First Class Honours). Ms HP’s private tuition students attended Anglo-Chinese School (Independent), CHIJ St Nicholas Girls’ School Integrated Programme, NUS High School of Mathematics and Science, Victoria Junior College, Hwa Chong Institution, and National Junior College.
Mr CW has 2 years of Math tuition experience. He has a Bachelor’s in Mathematical Sciences from NTU. Mr CW’s private tuition students attended Lianhua Primary School, Innova Primary School, River Valley Primary School, Yuan Ching Secondary School, CHIJ St Theresa’s Convent, and St Hilda’s Secondary School.
Ms DT has 6 years of Math tuition experience. She has a Bachelor’s in Mathematics from NUS (First Class Honours). Ms DT wrote the Math curriculum for primary and secondary school levels at a leading group of tuition centres. Ms DT’s private tuition students attended White Sands Primary School, St Andrew’s Junior School, St Stephen’s School, Chua Chu Kang Secondary School, Methodist Girls’ School (Secondary), and St Andrew’s Secondary School.
Ms GF has 12 years of Math tuition experience. She is NIE-trained, and taught at MOE schools for 8 years. Ms GF has a Bachelor’s in Quantitative Finance from NUS (Honours). Ms GF’s home tuition students attended Methodist Girls’ School (Primary), Tampines North Primary School, Telok Kurau Primary School, Dunearn Secondary School, Greenridge Secondary School, and Naval Base Secondary School.
Mr JY has 5 years of Math tuition experience. He has a Master’s in Data Science and Machine Learning from NUS. His Bachelor’s in Mathematics was from NUS (2nd Upper Class Honours). Mr JY’s private tuition students attended Palm View Primary School, Rosyth School, Temasek Primary School, Deyi Secondary School, Fuchun Secondary School, and Dunman High School Integrated Programme.
Mr MSW has 10 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS (2nd Upper Class Honours). He was an MOE contract teacher for 2 years, and taught at a leading tuition centre for 5 years. Mr MSW’s private tuition students attended Hougang Secondary School, East Spring Secondary School, Nanyang Girls’ High School Integrated Programme, Jurong Pioneer Junior College, Temasek Junior College, and Dunman High School.
Ms BT has 15 years of Math tuition experience. She is NIE-trained, and taught at MOE schools for 9 years. Ms GPH has a Bachelor’s in Quantitative Finance from NUS (2nd Upper Class Honours). Ms BT’s private tuition students attended CHIJ St Joseph’s Convent, Anglo-Chinese School (Barker Road), Jurong West Secondary School, Changkat Changi Secondary School, Boon Lay Secondary School, and Hwa Chong Institution Integrated Programme.
Mr ZA has 6 years of Math tuition experience. He has a Master’s in Applied Mathematics from Princeton University. Mr ZA’s Bachelor’s in Mathematical Sciences was from NTU (First Class Honours). Mr JK’s private tuition students attended St Anthony’s Canossian Secondary School, Nan Chiau High School, Dunman High School, Anderson Serangoon Junior College, Hwa Chong Institution, and River Valley High School.
Ms MH has 10 years of Math tuition experience. She has a Master’s in Statistics from the University of Michigan. Ms MH’s Bachelor’s in Mathematics was from NUS (First Class Honours). Ms MH taught at a leading tuition centre for 6 years. Her home tuition students attended Singapore Chinese Girls’ Primary School, Red Swastika School, River Valley High School Integrated Programme, Catholic High School Integrated Programme, St Andrew’s Junior College, and Raffles Institution.
Ms SK has 3 years of Math tuition experience. She is NIE-trained and taught at MOE schools for 7 years. Ms SK has a Bachelor’s in Mathematical Sciences from NTU (Honours). Her private tuition students attended Gan Eng Seng Primary School, Xinghua Primary School, Anglo-Chinese School (Primary), Kong Hwa School, Ngee Ann Primary School, and St Joseph’s Institution Junior.
Mr CL has 10 years of Math tuition experience. He has a Bachelor’s in Mathematics from NUS (2nd Upper Class Honours). Mr CL’s home tuition students attended Si Ling Primary School, Raffles Girls’ Primary School, Northland Secondary School, Catholic High School Integrated Programme, Anglo-Chinese Junior College, and Raffles Institution.
Mr DF has 7 years of Math tuition experience. He has a Bachelor’s in Mathematical Sciences from NTU. Mr DF taught at a tuition centre for 3 years. His private tuition students attended Waterway Primary School, CHIJ Primary (Toa Payoh) Primary, Queenstown Secondary School, Presbyterian High School, Jurong Pioneer Junior College, and Victoria Junior College.
Ms TWE has 8 years of Math tuition experience. She has a Bachelor’s in Physics and Mathematical Sciences (Double Major) from NTU. Ms TWE taught at a leading tuition centre for 5 years. Her private tuition students attended Raffles Girls’ School (Secondary) Integrated Programme, NUS High School of Mathematics and Science, CHIJ St Nicholas Girls’ School Integrated Programme, Hwa Chong Institution, St Andrew’s Junior College, and Eunoia Junior College.
Mr SY has 5 years of Math tuition experience. He has a Bachelor’s in Applied Mathematics from NUS (First Class Honours). Mr SY was the Head of Mathematics at the group of tuition centres where he taught for 9 years. Mr TSY’s private tuition students attended Nanyang Primary School, Methodist Girls’ School (Primary), St Andrew’s Secondary School, Singapore Chinese Girls’ Secondary School, Temasek Junior College, and Raffles Institution.
Ms PA has 5 years of Math tuition experience. She has a Bachelor’s in Mathematics from NUS (First Class Honours). Ms PA was a contract teacher at a top MOE school for 2 years. Her private tuition students attended Zhangde Primary School, Catholic High School – Primary, Teck Whye Secondary School, Maris Stella High School, Nanyang Junior College, and St Joseph’s Institution.
Tuition Rates
Singapore Math Tuition | Tuition Math | Math Tutor | Maths Tutor Singapore | Best Math Tuition Singapore
Hire the most professional and qualified tutors with proven and consistent track records of improving grades
PRIMARY 1 - 3
$30-$60/hr
- Experienced University Undergraduate ($30-$40)
- Full/Part-Time Graduated Private Tutor ($30-$45)
- MOE Teacher ($40-$60)
PRIMARY 4 - 6
$30-$65/hr
- Experienced University Undergraduate ($30-$45)
- Full/Part-Time Graduated Private Tutor ($30-$50)
- MOE Teacher ($45-$65)
SECONDARY 1 - 2
$35-$80/hr
- Experienced University Undergraduate ($35-$45)
- Full/Part-Time Graduated Private Tutor ($45-$55)
- MOE Teacher ($60-$80)
SECONDARY 3 - 5
$40-$90/hr
- Experienced University Undergraduate ($40-$60)
- Full/Part-Time Graduated Private Tutor ($40-$60)
- MOE Teacher ($65-$90)
Junior College
$50-$120/hr
- Experienced University Undergraduate ($50-$60)
- Full/Part-Time Graduated Private Tutor ($60-$80)
- MOE Teacher ($90-$120)
University-Level
$60-$120/hr
- Experienced University Undergraduate ($60-$70)
- Full/Part-Time Graduated Private Tutor ($80-$230)
- University Lecturer (starting from $90)
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Your Math tuition teacher will clearly explain to you:
- Ratio and proportion
- Ratios involving rational numbers
- Writing a ratio in its simplest form
- Map scales (distance and area)
- Direct and inverse proportion
- Expressing one quantity as a percentage of another
- Comparing two quantities by percentage
- Percentages greater than 100%
- Increasing/decreasing a quantity by a given percentage
- Reverse percentages
- Average rate and average speed
- Conversion of units (e.g. km/h to m/s)
- Using letters to represent numbers
- Interpreting notations
- Evaluation of algebraic expressions and formulae
- Translation of simple real-world situations into algebraic expressions
- Increasing/decreasing a quantity by a given percentage
- Reverse percentages
- Average rate and average speed
- Conversion of units (e.g. km/h to m/s)
- Using letters to represent numbers
- Interpreting notations
- Evaluation of algebraic expressions and formulae
- Translation of simple real-world situations into algebraic expressions
- Finding the value of an unknown quantity in a given formula Factorisation of quadratic expressions
- Multiplication and division of simple algebraic fractions
- Addition and subtraction of algebraic fractions with linear or quadratic denominator
- Cartesian coordinates in two dimensions
- Graph of a set of ordered pairs as a representation of a relationship between two variables
- Linear functions and quadratic functions
- Graphs of linear functions
- The gradient of a linear graph as the ratio of the vertical change to the horizontal change (positive and negative gradients)
- Graphs of quadratic functions and their properties:
- Positive or negative coefficient of x2
- Maximum and minimum points
- Symmetry
- Sketching the graphs of quadratic functions
- Positive integers
- Estimation of the gradient of a curve by drawing a tangent
- Solving linear equations in one variable
- Solving simple fractional equations that can be reduced to linear equations
- Substitution and elimination methods
- Problems involving the calculation of the sum and product (where appropriate) of two matrices
- Interpreting and analysing data from tables and graphs, including distance–time and speed–time graphs
- Interpreting the solution in the context of the problem
- Properties of triangles, special quadrilaterals and regular polygons (pentagon, hexagon, octagon and decagon), including symmetry properties
- Classifying special quadrilaterals on the basis of their properties
- Pythagoras’ theorem
- Determining whether a triangle is right-angled given the lengths of three sides
- Use of trigonometric ratios (sine, cosine and tangent) of acute angles to calculate unknown sides and angles in right-angled triangles
- Extending sine and cosine to obtuse angles
- Problems in two and three dimensions including those involving angles of elevation and depression and bearings
- Area of parallelogram and trapezium
- Perimeter and area of composite plane figures
- Volume and surface area of cube, cuboid, prism, cylinder, pyramid, cone and sphere
- Volume and surface area of composite solids
- Arc length, sector area and area of a segment of a circle
- Radian measure of angle (including conversion between radians and degrees)
- Position vectors, displacement vectors and direction vectors
- Magnitude of a vector
- Collinearity
- Ratio theorem in geometrical applications
- Scalar and vector products in vectors
- Calculation of the magnitude of a vector and the angle between two vectors
- Vector and cartesian equations of lines and planes
- Foot of the perpendicular and distance from a point to a line or to a plane
- Extension of the number system from real numbers to complex numbers
- Complex roots of quadratic equations
- Conjugate of a complex number
- Conjugate roots of a polynomial equation with real coefficients
- Representation of complex numbers in the Argand diagram
- Calculation of modulus (r) and argument (θ) of a complex number
- Multiplication and division of two complex numbers expressed in polar form
- Differentiation of simple functions defined implicitly or parametrically
- Determining the nature of the stationary points (local maximum and minimum points and points of inflexion) analytically, in simple cases, using the first derivative test or the second derivative test
- Locating maximum and minimum points using a graphing calculator
- Equations of tangents and normals to curves, including cases where the curve is defined implicitly or parametrically
- Local maxima and minima problems
- Connected rates of change problemsÂ
- Derivation of the first few terms of the Maclaurin series
- Repeated differentiation
- Repeated implicit differentiation
- Definite integral as a limit of sum
- Definite integral as the area under a curve
- Area of a region bounded by a curve and lines parallel to the coordinate axes, between a curve and a line, or between two curves
- Area under a curve defined parametrically
- Addition and multiplication principles for counting
- Concepts of permutation and combination
- Addition and multiplication of probabilities
- Use of tables of outcomes, Venn diagrams, tree diagrams, and permutations and combinations techniques to calculate probabilities
- Calculation of conditional probabilities in simple cases
- Discrete random variables, probability distributions, expectations and variances
- Binomial distribution B(n, p) as an example of a discrete probability distribution and use of B(n, p) as a probability model, including conditions under which the binomial distribution is a suitable model
- Mean and variance of binomial distribution (without proof)Â Â
- Normal distribution as an example of a continuous probability model and its mean and variance
- Probability model
- Standard normal distribution
- Symmetry of the normal curve and its properties
- Population, random and non-random samples
- Sample mean X as a random variable
- Distribution of sample means from a normal population
- Central Limit Theorem to treat sample means as having normal distribution when the sample size is sufficiently large