Proportions, percentages, square roots andĮxponents, logarithms, compound interest, Then you should know the basics of ratios, You should know basic arithmetic for whole OfĬourse, current computing eats arithmetic Wikipedia, YouTube, in PDF files from word You can show up at work one morning, maybeĬomputing, and part of that is that a lot įounder's stock in a startup that becomesįind an application, maybe a valuable one,Īnd then with some computing you get to do They're also not a free resource.įor free lecture videos, I've found Professor Leonard's lectures to be excellent, and equivalent to lectures at a university classroom. The downside is that they're time-consuming due to a large number of exercises (I'm currently still trying to slowly work through them when I can, but if you need higher-level math in the short-term, it's probably better to start there). 4/2 is better understood as 4*(1/2), which better explains why you should avoid cases where you divide by zero I also found their exponent rules easier to understand, because it encourages visualization instead of just memorizing the rules). The main advantage of these books are its focus on building intuition by visualizing shapes or immediately rephrasing notation (e.g. They suggest a curriculum to start with prealgebra, move to algebra, then counting & probability, then geometry, then precalculus, and finally to calculus (though a regular calculus book like Thomas Calculus/Stewart Calculus/even Spivak/Apostol would work fine). For books on strong fundamentals, you can try the Art of Problem Solving series.
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