Math Tuition

Unleashing the Power of Math in Today’s Dynamic World Mathematics is required for numerous industries, from science and technology to engineering and finance. A strong grasp of math concepts is paramount for students to excel academically and flourish in their careers. Meet Odyssey Math : Singapore’s Premier Math Tuition Odyssey Math, founded by Mr Justin

Igniting a belief to do well for Mathematics: The Ultimate Guide for Singapore Parents Many parents send their kids to my math tuition center, telling me that their kids did not do well for mathematics. Reasons that they gave were laziness, unwillingness to do homework, falling behind classes and not understanding the math concepts taught

Elementary Math, is it difficult? Elementary Mathematics built on math concepts learnt in the previous years in secondary school. E Math is not difficult if students consistently revise the concepts they have learnt and practice more questions. When it comes to E Math, the most important thing that students need is intuition. This can be

Additional Math, is it difficult? Additional Mathematics is quite different from Elementary Mathematics. You still require the usual algebraic manipulation skills you have learnt in E Math to do A Math, but A Math has more formula to use. The way I see it, A Math is not difficult if you know when and how

How Important Is Secondary 2 Math? As a parent, witnessing your child navigate Secondary 2 math in Singapore can be a nail-biting experience. This is particularly true when the results for Secondary 2 math will determine whether your child is able to take Additional Mathematics.  This is pretty much an important subject especially for students

Secondary 1 marks a pivotal milestone for Singaporean students, where they moved on from primary school math and embark their journey on secondary school math. It is important to check in with your child from time to time on how he/she is coping with secondary math. One thing is for certain, they will have to

For many students embarking their journey in Junior College, the experience of taking Junior College A Level H2 Mathematics is vastly different as compared to O Level Additional and Elementary Mathematics. The content for Junior College Math is so much more, coupled with the fact that questions are going to be more difficult and learning

Meet some of the famous mathematicians who have transformed the realm of mathematics and made contribution to the world with their ingenuity. Mathematical discovery is more about curiosity of the human mind rather than talent. The contributions made by these famous mathematicians have positive impacts on disciplines like physics, engineering and computer science. Euclid of

We know that when the coefficient a is less than 0, the quadratic graph is a frowning curve. In order for this frowning quadratic graph to be always negative, meaning it will always be below the x-axis, what this also means is that the curve does not cut the x-axis. Therefore, to find the condition,

We know that when the coefficient a is more than 0, the quadratic graph is a smiling curve. In order for this smiling quadratic graph to be always positive, meaning it will always be above the x-axis, what this also means is that the curve does not cut the x-axis. Therefore, to find the condition,

For a quadratic equation to have real roots, discriminant must be more than or equal 0. Note the emphasize on “more than or equal to”. Set up this equality and solve it, you will get the answer. One important thing to note is that for real roots, it also means that a line intersects a given curve.

For a quadratic equation to have no real roots, discriminant must be less than 0. Set up this equality and solve it, you will get the answer. One important thing to note is that for no real roots, it also means that a line does not intersect a given curve. Let’s move on to understand more about real

For a quadratic equation to have two equal real roots, discriminant must be equal to 0. Set up this equality and solve it, you will get the answer. One important thing to note is that for two equal real roots, it also means that a line does not  Let’s move on to understand more about no real roots.

For a quadratic equation to have two distinct real roots, discriminant must be more than 0. Set up this inequality and solve it, you will get the answer. One important thing to note is that for two distinct real roots, it also means that a line intersects a given curve at two points. Let’s move

In this post, you will see an example where the discriminant is less than 0. A quick recap: discriminant less than 0 means no real roots. Let’s move on to understand more about two distinct real roots. If you are looking for math tuition, please visit Odyssey Math Tuition Singapore for more information.

In this post, you will see an example where the discriminant is equal to 0. A quick recap: discriminant equal to 0 means 1 real root. Let’s move on to see an example on discriminant less than 0. If you are looking for math tuition, please visit Odyssey Math Tuition Singapore for more information.

In this post, you will see an example where the discriminant is more than 0. A quick recap: discriminant more than 0 means 2 distinct real roots. Let’s move on to see an example on discriminant equal to 0. If you are looking for math tuition, please visit Odyssey Math Tuition Singapore for more information.

Discriminant of a Quadratic Equation is a new concept that you have to learn in Secondary 3 Additional Mathematics. This concept will be tested over and over again in exams and in this post, you will understand the fundamentals of discriminant. A very quick summary on what you will be learning here: 1) If discriminant

Previously, you have learnt how to solve quadratic inequalities where the portion of the curve is below the x-axis. In this post, you will be learning how to solve quadratic inequalities where the portion of the curve is above the x-axis. Not to worry, the solving style is the same, so there is not much new

Earlier, you have recapped on basic inequalities. In this post, you will learn how to solve quadratic inequalities where the portion of the curve is below the x-axis. Now that you have learnt how to solve quadratic inequalities for the portion of the curve below the x-axis, let’s move on to solve quadratic inequalities where the

Inequalities is a must to recap, since you would dabble with a lot of inequalities in this chapter. Let’s do a quick revision of basic inequalities before we proceed further in this chapter. With the understanding of basic inequalities, let’s now learn how to solve quadratic inequalities. If you are looking for math tuition, please visit Odyssey Math

Quadratic equation is not new to you, since you would have learnt them during your lower secondary mathematics. In this post, we will recap a few important things, such as how the values of the coefficient of a will affect how the graph looks like. This is important as it serves as a fundamental understanding

Simultaneous Equations are two or more algebraic equations that share variables, quite commonly, x and y. In this post, you will understand how to solve simultaneous equations involving non linear equations using the substitution method. Congratulations on understanding Simultaneous Equations! Follow this post next to learn more about Quadratic Equations and its characteristics. If you are

Non Linear Equations Previously, we have learnt about linear equations. Now, let us understand about non linear equations. Note the word “non” at the start. Non Linear Equation is an equation that does not form a straight line when it is graphed. They cannot be written in the form of y=mx+c. Now that you are equipped

Linear Equations Linear Equation is an equation that forms a straight line when it is graphed. They are written in the form of y=mx+c. Always remember that in the equation y=mx+c, m is the gradient (rise divided by run) and c is the vertical-intercept. Now that you understand a little more about linear equations, journey