![]() |
| | >>> Click
here to download Final Fantasy Ringtones |
| |
#9 Apparel:
Note to self: Discuss cosplay options with Chrissy. I hope that helps. |
| | |
| |
| | Actually, regardless of the people who arn't actually saying educational notes.. Rewritting either by typing or by hand actually helps you remember the notes better in most cases. I usually rewrite my notes once or twice and then I won't have to study anymore 'cause I'll have it. This thread may be more helpful than people think. ![]() My notes for today were algebra problems, and I don't really feel like typing it all out. |
| | |
| | Writing notes helps you remember because it forces your brain to interpret logic into ideas and back again into logic (the form of the letters on the page) ...you have to physically write the letters....This is why it's so widely used. That being said, I haven't taken notes in about five years. |
| | |
| | I only take notes in some classes. For any of my film units I'll be jotting down all through the hour, but for my politics lectures I sit at the back and space out, I know it already I've been reading/talking/writing about politics for the past 5 years. Well, apart from my european politics unit, I take notes on that because I dont know as much about the EU as I would about other things. |
| | |
| | omg most of my notes are pictures...:\ i drew them, but it helps lol you should see cleopatra. :P she a secsay little thang XD Extreme Value Theorem (evt)- If f is continuous on a closed interval [a,b], then f attains an absolute maximum value f(c) and an absolute minimum value f(d) at some numbers c and d in [a,b] Fermat's Rule- If f has a local max or min at c and if f`(c) exists the f`(c)=0 Rolle's Theorem- let f be a continuous function on the closed interval [a,b] and differentiable on the open interval (a,b). If f(a)=f(b) then (giant backwards E)cє(a,b) for which f`(c)=0 Mean Value Theorem (MVT)- let f be a continuous function on the closed interval [a,b] that is differentiable on (a,b).Then (giant backwards E)cє(a,b) s.t. f`(c)= (f(b)-f(a))/(b-a) L'Hospital's Theorem- suppose f and g are differentiable and g`(x)≠0 near a (except possibly at a). Suppose that: 1.)lim x->a f(x)=0 and lim x-> a g(x)=0 or that 2.) lim x-> a f(x)= +/- ∞ and lim x-> a g(x)= +/- ∞ then lim x-> a [(f(x))/(g(x))] = lim x-> a [(f`(x))/(g`(x))] i dont think this works. i still dont understand ![]() |
| | |