Learning Math from Basics to Advanced

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An adult seeks to relearn math from the basics to advanced levels, aiming to connect it to computer science, calculus, and physics. They express frustration with fragmented online resources and seek recommendations for quality materials, particularly questioning the effectiveness of video learning compared to text. One participant advises focusing on problem-solving rather than video lectures, suggesting the REA Problem Solvers for practice. However, another contributor warns against REA books, citing errors and poor alignment with standardized tests. The discussion highlights the need for reliable resources in math education for self-learners.
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Hi.

I'm an adult and I've forgotten the little math i learned in school, so i need to start right from the basics. I'm looking to learn math from the beginning and go beyond school-level, the aim is to get into further topics that relate to computer science, with additional interest to calculus and physics. Resources on the internet are highly fragmented and it's difficult to organize yourself, or choose the right one. Besides hundreds of various books available that offer basic>advanced>... topics, I've found http://www.mathtutordvd.com/ , which seems to me fairly organized and "good looking". Is mathtutordvd quality learning and fulfilling material that doesn't cut any corners? I have little trust for video, since it's not as practical as text for educational purposes (a picture is still worth a thousand words :p ). Any recommendations and pointers will be more than welcomed.

Thank you for your time.
 
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Hey.

I know how you feel, I'm trying to study math further on my own while working so I won't have forgotten it when I reapply to grad school. My own advice is to do a lot of problems - video lectures won't help much. Do problems and when you have trouble, come here and ask for help. My personal favorite books to study from are the REA Problem Solvers. They have TONS of problems, and when you've tried your hand at them, you can look at the solution to see if you are doing it correctly.
 
theCandyman said:
My personal favorite books to study from are the REA Problem Solvers.
Just my two cents on REA books that relate to standardized test prep: they are terrible. I've looked at their math books for SAT prep and also the New Jersey Grade Eight Proficiency Assessment (GEPA). The REA books are wrought with errors, and their practice question bear little resemblance to the actual test questions.

This may or may not be the REA books you refer to, but I felt I had to respond.
 
Here is a little puzzle from the book 100 Geometric Games by Pierre Berloquin. The side of a small square is one meter long and the side of a larger square one and a half meters long. One vertex of the large square is at the center of the small square. The side of the large square cuts two sides of the small square into one- third parts and two-thirds parts. What is the area where the squares overlap?

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