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Course Queries Syllabus Queries 2 years ago
Posted on 16 Aug 2022, this text provides information on Syllabus Queries related to Course Queries. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.
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I've got a problem with regards to grasping and conceptualising mathematics. I've been out of education for around 15 years and was OK with maths in school. However, I missed a lot of high school due to health problems and didn't study a lot of algebra, calc, etc.
Fast forward to now, I recently took up maths again and for some reason, I am really struggling to truly understand and conceptualise maths as an adult. I don't have dyscalculia or a learning issue, but rather I can't visualise the concepts or see the purpose of them, and they don't really sink in. I forget them very easily.
I really enjoy it when I manage to solve questions correctly but I feel as though I'm simply rote learning. I can't understand when people say "maths is everywhere, it's creative, it's the universal language, etc" because I'm lacking in the core concepts or theory behind it. Trigonometry for example, and cosine, sine, etc, completely goes over my head.
So I wondered whether anybody could please recommend any learning resources where I could learn the idea and theory behind it all, and how it's applicable in the real world.
Thanks so much.
Sometimes, such question have much more meaningful interest than just exercises. The process of learning mathematics, studying in the right way and getting to properly understand the true meaning of them is something that not only bothers lower-level or standard level students (of any age) but also anyone who is involved with mathematics. The process of learning never ends !
Now, after my philosophical entry, let's get to the facts. An adult may find it harder to adapt to studying mathematics and understanding new ideas compared to its younger self, because a younger brain is keen on learning things easier, while being fresher and more relieved of obligations. But, it is never late to learn new things !
Getting down to studying now, it really depends on the level of mathematics you want to comprehend. It also depends on the subject you're trying to study. For example, if you are interested in Geometry, visual representations, drawing sketches, seeing thorough examples will be of very big help. On the other hand, a more algebraic-theoritic or applied related mathematics course, needs first of all very good understanding of the theory and the ideas behind the tools used. What defines a good book for every student, while primarily opinion based, would always come down to the fact that it boasts a healthy balance of both theory and applications, while also some real life examples.
Understanding (fully and correctly) the theory behind the tools and the ideas of every chapter is very, very important. True understanding and grasping of things as mathematical substances is a really strong weapon into developing a strong and rigorous mathematical thought and approach to problems. I would suggest that your first priority should be the proper understanding of the theory, regardless the subject, before moving on to studying examples and exercises.
Important : A lot of students and studiers, make one very common but big mistake. Studying solved exercises by just reading through them and watching them does not make you truly better in mathematics. You may grasp some stuff, but the most important thing is practice. They say that practice makes perfect and while no-one can be perfect in mathematics, it definitely makes up for a lot of struggles. At start, it may seem a grind or it may make you feel like you have gaps in your knowledge, but continuous practicing (which means picking up a pen and trying to solve exercises) is very important. Even if you cannot solve an exercise completely, the process of thinking and trying also makes up for a very good level of future understanding.
Finally, for visualising concepts behind mathematics but also getting to see more stuff, internet is your friend. You can find a lot of applications, videos, textbooks of any kind and even online courses (most of them free).
A note : Do not get frustrated and never feel sad of not understanding something. Everybody goes through the process of failing to solve something or understanding something, but we shall never give up on our attempts to make ourselves better and try to find solutions to our problems. Seeking help by a professional mathematician, buying books or studying yours, searching online or practicing by yourself until you can solve the exercises that bother you, will lead you to getting rid of all the initial frustration.
A note (2): If any more information about why you want to learn mathematics or what courses and subject exactly you want to learn, are very welcome and you may carry on by commenting !
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