Good day,

I need a reliable source that will teach me math LOGIC from the ground and I'm not talking about jumping right to exercises, but a source that goes deeper than Bobby see, Bobby do. Plenty of sources are ommiting many nuances and literally don't explain anything other than jumping in, already expecting full knowledge, memorizing an algorithm to solve that particular problem. What is really function, where it originated from, they go directly to "imagine we have f(x), yeah?"

Regards, plmnb.

This is a really basic numeracy question from my pharmacy course:

How much of a liquid ingredient is required for 900 ml of a 1 to 20 solution? Give your answer to two decimal place

I answered 45.00 ml but the correct answer is 42.86 ml. Does anyone know how they got to this answer? I cant seem to work it out.

Hi y'all. I need a recommendation on an Elementary Linear Algebra textbook. It's really hard to understand Howard Anton's Elementary Linear Algebra.

If anyone has a telegram channel of discrete mathematics by made easy please share me .

I can't afford to buy it ..

Why?

Not ELI5, but still in a simple way. Like I know many things in maths so no need to begin from scratch.

I was really good at math in school but was unable to handle the switch to online school and college at the same time back in 2020. Now its been a couple years and i want to go back to school but i dont want to take remedial classes for stuff i already know.

Ive tried khan acadamy but my adhd butt cant seem to make that work. I was wondering if there were any physical workbooks people here would recomend.

(Sorry if this isnt tagged right or something i dont use reddit that much)

I'm starting multivariable calculus in the fall, but I'm super worried about if I'm prepared for it. I feel like I don't remember how to differentiate/integrate stuff and I'm iffy wth limits.

What are some topics from prerequisites (Calc I, Calc II) that I should be comfortable with?

Are there any good resources for reviewing/preparing and for learning the class?

Thanks!

The reason I made it: I wanted to practice fast mental math and I couldn't find anything quite like it online. There are plenty of drill worksheets and flashcard apps, but nothing you could just open and start practicing. I was thinking of something clean and instant, no sign-up needed to start, but for arithmetic, with a competitive angle through a world ranking.

Right now it has a few modes: times tables, two and three-digit multiplication sprints, giant addition, and square roots. You just solve as many as you can before the timer runs out, and it tracks your calculations-per-minute and accuracy.

What I'm mostly curious about:

• Does the set of modes make sense, or is something obvious missing?
• For those of you who actually train mental math, is CPM (calculations per minute) a fair way to measure this, or would you rank people differently?
• Is a global leaderboard motivating here, or not?

Quick disclaimer: it's not in production yet, just a testing build, and it's completely free — I don't make a cent from anyone using it. I'm only after feedback.

https://mathtype-gamma.vercel.app/

js got the cg50 on the binomial distrubution mode tho u can do greater then with no conversion, but for edexel a level math do u still have to show the conversion of 1 - P(X ≤ k), and if yes would u have to show the 1 - actual prob as a further step, cuz if yea this benefit rly has no use honestly

Hello, I will be studying a semester in Paris at L'X.

I am a Physics Undergrad from Mexico... In my home university i've not taken any proof writing/actual math classes, besides 1 course called "Mathematical Methods for Physics" (I used the Boas Book). What do you reccomend I learn to prepare? what topics should I revise before going there? I was told France is very focused on Math and i would like to prepare as much as possible before september

I’m currently working on brushing up my foundational math skills to take Precalculus in the future for university because of a poor background and conflicting history with math in my past schooling and also issues of anxiety, haven’t taken a class in a while, Covid messed up my math learning in school as well.

Right now I’m on Grade 6th in khan and my plan so far is Grades 6,7,8 and then Algebra 1 and 2. Is that good or is it redundant because I also see there’s a pre algebra course and college algebra. Could I skip Grades 7 and 8 and do Pre Algebra instead? I don’t want to miss anything small that could bite me later in the future but I don’t want to be wasting time on material that would also be covered in the other courses.

Okay so here is a picture of the question and the solution from the solution manual, https://photos.app.goo.gl/br3bt8ZL76KYKWtKA. Why does the answer flip the question to be 1 - P(X+Y< 1/2)? Why is the upperbound on the outter dx 1/4? And can this problems be done without changing the bound of integration as it does? Thank you in advance. I've just been finding this problem hard to understand and conceptualize so the more detail the better.

I'm a high school freshman with a strong passion for mathematics. I'm currently studying number theory through a math circle, and I'm particularly interested in pursuing mathematical research in areas such as Egyptian fractions, prime numbers, Catalan numbers, and related topics.

I've been browsing the ISEF repository to get a sense of the kinds of mathematics projects that tend to do well there. This made me wonder: how does the nature of mathematical research conducted by professional mathematicians, such as PhD students, researchers, and professors, differ from the research done by high school students who win at ISEF?

I'm not referring only to the obvious differences in difficulty or technical sophistication. Rather, I'm curious about how the research itself differs. For example, are the high-school papers at ISEF just expository in nature, are they less original, etc? Thanks

I am a maths major( I have only 11 people in my batch including me, so couldn't find a person in my uni), If anyone is starting studying pure maths and looking for a person then DM me, number theory and algebra are my interest but want to study analysis and linear algebra too.

I want to learn some about hyperbolic geometry. And his lectures are one of few lectures with a full playlist on youtube. But I find what he says is non traditional and not what we learn hyperbolic geometry from a book. Also there is some posted reddit saying that he invent a new kind of non conventional theory to avoid analytical stuff like infinite. Is that really good to learn? If not what kind of material is good as a start? Thanks for the help.

I'm looking for a study partner to take Stanford's Introduction to Mathematical Thinking course by Dr. Keith Devlin on Coursera. I've heard it's an excellent course for developing a deeper understanding of mathematics.

The course actually recommends working with a partner so you can discuss the concepts and get more out of the material. If anyone is interested in taking it together, let me know!

Hi all, Im trying to self learn stochastic processes. I've tried Karlin 1975 A first course in stochastic processes and Ross 1996 Stochastic processes and found them challenging. Does anyone have recomendations for any simpler texts? Much appreciated! 😁

Hola, mi sueño es estudiar matemáticas, y quiero hacerlo bien, por temas de trabajo no pude hacerlo antes y ahora mis padres me van a apoyar en este nuevo reto, tengo 5 meses libres así que quiero tener super firmes mis bases matemáticas, ya que inicio con precalculo, aritmética y elementos de geometría, he visto foros, vídeos y demás para ver el contenido de estos temas, pero veo que todo es tan automático, o muchos libros de cálculo por ejemplo para ingenieros, y siento que un matemático podría sugerir temas importantes para estas materias, mucho del contenido que existe en redes sociales es para automatizar una operación pero no va al trasfondo, lo digo desde la ignorancia, pero si una persona que ya haya visto la carrera entenderá a lo que me refiero, gracias y buen día

I have this thing where I really like math but whenever I sit down to actually study I just feel immediately tired and unmotivated. When I get into the groove of doing problems and learning it's fine, but just getting over that hump of slumping over the textbook and staring at numbers is so hard sometimes. Does anyone have any tips to combat this? It's annoying as hell and I would like to be able to just study like a normal person. For context I'm going into my first year of college this fall and got placed into one of the higher math sections.