Learn Mathematics Easily – Math is one of the least popular subjects out there, but it is needed by almost everyone to some degree. Even if you’re not good at maths, knowing how to calculate 15% of a bill can make you look like a waiter, or knowing how to estimate VAT on purchases abroad is a very important everyday skill . The truth is that mathematics has an undeserved bad reputation. The emphasis on quick calculations, memorization, and abstract problems can make many people think that math is boring or just not something they need.
But what if you previously decided you didn’t need math, but now you find yourself looking at your work? What’s the best way to learn math if you don’t have much grounding in the subject? While the exact path you take will depend on your need for math, there are a few helpful tips and tricks that can get you on the right track.
Learn Mathematics Easily
If you get into the subject and enjoy it as much as possible, you will likely learn math faster. You don’t have to look forward to every new license plate movie or solve differential equations in your spare time, but you can actually enjoy the subject rather than just thinking of it as a chore. When you’re learning to be weird or counterintuitive, pay attention, use analogies and humor to make basic ideas clearer, and think carefully about concepts based on ideas, rather than just focusing on how to calculate things or solve problems. problems.
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In fact, it might be more practical to try to avoid the main things you hate about math, and try to enjoy it if it’s not something you used to dislike. Dr. Joe Boehler, professor of mathematics education at Stanford, writes that “fast math,” remembering key points, and trying to test under deadlines are the main obstacles people face when trying learn math.
This may not seem like a particularly fast way to learn, but learning math means you get a strong grasp of the basics quickly. If you understand how it works, you will understand facts that are not directly related and see the connections between them.
More complex math topics build on simpler ones, so you should start with the basics, even if you feel like you’ve mastered them, before moving on to more complex ones. For example, if you want to learn calculus, you won’t get anywhere fast without a good grasp of basic algebra and some trigonometry. You have to walk before you can run, and the same basic approach applies to learning math.
Your rote memory is less important than being able to semi-systematically solve an unfamiliar problem. For example, you can remember 9 x 9 = 81, but it is easy to forget such facts if you are under stress or high pressure. “Number Sense” solves this from start to finish in a simple way. For example, it is easier to multiply by 10, so you can calculate 9 x 10 = 90 and then subtract the extra “9” you added to that calculation (because you produced 10 groups of nines instead of 9 groups of ‘ nine) to get 81.
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Likewise, you may have encountered problems like 13 × 8, and you may not have remembered that you can start with 12 × 8 = 96 and then add eight, or even remember that 13 × 8 = . 13 × 2 × 2 × 2, so tripling 13 times gets you to the right answer (twice 13 is 26, twice 52, twice 104).
These and similar strategies will help you improve your memory more than your memory.
If you just need some basic skills like working with decimals and percentages, you don’t need to take it upon yourself to learn geometry or even trigonometry. If you want to work in physics, you will need background knowledge in many subjects such as algebra, calculus and vectors. The best way to learn math quickly is to choose the shortest path you need to take to reach your desired goal. Make sure you cover all the basics, but if you’re busy, you can specialize later.
Maths is a weird subject because you learn it faster by doing it. Reading the books and looking at the examples is helpful, but it is no substitute for solving the questions yourself. So don’t skip the practice questions included in your book or the website you are using: work through them, if you get it wrong, look at what you did and try to understand why you did it wrong. Maths mistakes happen – so don’t give up – but they can indicate gaps in your knowledge, and you should try to understand why they happen and what you didn’t fully understand. If you need it, review the relevant sections of your book until you understand your mistake.
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Words like coefficients and quadratics come up all the time when learning math, but you have to understand what they mean by reading to get to the real world. If you are in a hurry, the best advice is to write down the key definitions and terms in a notebook for easy reference. You can use the online version (see Resources), but writing your own definition of words can also help you learn.
Developing “number sense” really means learning a set of strategies for dealing with calculations. Like the two mentioned above, there are many ways to learn math easily that are worth checking out. For example, two-step addition helps you solve additional problems by adding the easiest first and then adding the rest. If you are facing 93 + 69, you can either fight with the standard method (add 9 + 3, move one to the ‘tenth’ place, etc.) or just focus on 93 + 7 = 100. Subtract this 7 from 69, leave 62, and add 7 to 93. This simplifies the problem: 93 + 69 = 100 + 62 = 162. You can do the same basic thing with subtraction.
There are many other methods like this. If you have a challenging multiplication problem like 45 x 28, as long as one of the numbers is even, you can simplify it by dividing the even number by two and multiplying the other by two. So you can write:
Solving this problem is a little easier. With a little number sense, you can break this multiplication into parts and notice that:
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In other words, 14 groups of 90 are the same as 10 groups of 90 and 4 groups of 90. By understanding the nuts and bolts of the breeding process, you can find ways to simplify and solve seemingly complex problems. There are many tricks like this that you can learn (see Resources), and they are very useful if you need a little grounding in quick calculations without a calculator.
Problems are an important part of math, and learning some strategies to solve them will get you through most situations. The main ways to solve problems are to focus on what you have been told (ie, what you know), what information you need, and what you are looking for at the end of the problem. Extracting these key pieces of information from a question can point you in the right direction when it comes to using general equations or methods.
It also helps you look for terms that give you a clue about what to do. For example, “When the value of y decreases with x. . . ” means “subtract y from x. . . “; “By calculating the ratio of x to y. . . ” means “by dividing x by y. . . “; and others.
Of course, the more questions you solve, the better your performance will be, but these basic tips can really help guide you in the right direction even for unfamiliar problems.
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Lee Johnson is a freelance writer and science enthusiast with a passion for translating complex concepts into simple, digestible language. He has written about science for various websites including eHow UK and WiseGeek, mainly covering physics and astronomy. He was also a science blogger for the Elemental Health Blog Network for five years. He studied physics at the Open University and graduated in 2018. Professor Joe Boehler says students learn math best when they work on problems they enjoy, rather than exercises and drills they dread.
Students learn math the best
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