Recent content by BloodyFrozen

EDIT: I'd go with SammyS's

I think it's a bit early to ask if you can become a physicist. If you like science, then pursue it. You don't come close enough to knowing enough physics/math to know whether or not you would like to major in it much less go to grad school. Just relax. Work on improving your grades and maybe...

Great book. I think a (HS) student with a deep interest in mathematics would enjoy his informal, yet rigorous exposition to the material. If one already knows proofs, a more advanced book would probably be more appropriate.

It's a decent exposure for HS calculus. In my opinion, it focuses to much on apply formulas. Then and again, that's high school calculus.

I rated the app for iPhone. I'm happy to say it has a much nicer layout. Just need the TeX.

Good for high school math competitions. Almost all the topics are not covered in a standard high school math course.

What is the description for vector analysis. I would guess PDEs are useful for appplied, but I'm not qualified to say it's true nor what you should take. I'd suggest for someone else's opinion. Ask your professors; they know the most.

If you look at this webpage, you can see some of the Analysis problems. If they interest you, you might want to take it. https://web.math.princeton.edu/~adeptrep/lowerdiv/215/MAT215

Baby Rudin - Principles of Mathematical Analysis Big Rudin are the actual 2 analysis ones

It's great if you can keep up with the classes, but I would think Real Analysis already assumes a good grasp/knowledge with proofs. EDIT: Oh - it's baby Rudin. It's not that bad then. At Princeton, Baby Rudin is used as a honors math track. It's rigorous, but if you commit to it, you'll do...

Is that a ##f(y)##? Or like ##f(x) = y =~ ...##

(0,-2) http://www.math10.com/en/geometry/vectors-definitions/vectors.html

$$8^{\frac{-2}{3}} = \frac{1}{8^{\frac{2}{3}}}$$

$$\frac{1}{\sqrt{x}} = x^{\frac{-1}{2}}$$

Yes, it is.