Can someone give me really good tips for studying Calculus?

Question

My Calculus prof is absolutely crazy..he goes too fast, so the students literally have to go to library after class and teach themselves! He even yelled at a girl when she asked him to slow down..

Answer 1

the best way to study calculus is to do your homework every night (even if it is not required for a grade) Go through the demonstrations in the book on the lesson that your teacher teaches you. Even if you did not get all the notes that your teacher said in class make your own from the problems in the book. Calculus is not that hard (hopefully you are not an engineering major like I was, if so wait until differential equations). Another thing that you might want to do is find someone at your college that has had him or her before and get there notes and old tests. Most math teachers that I had at college, kept the same lesson plan every semester and never changed the tests. I would also buy a cliff notes book on calculus

Good Luck

Answer 2

Please, first try to understand differentials. Calculus is a long subject, but when you grip the essentials, everything will follow.

Generally, d(variable) is used in notation. There is the infinity concept. The growing quantity to infinity or shrinking quantity to zero. d(var) is for the shrinking quantity.

You can add infinite products ( y dx ) and still can get a finite sum. Do not be upset: that's how areas are calculated.

If you can find a series which obeys the rule f(dx).dx+f(2dx).dx+f(3dx).dx+...+ f(ndx) dx = you can turn the endless sum to Integral( f(x) dx ) within limits zero to whatever n.dx attains.

Just give me an example and i'll try to be helpful.

Answer 3

some subjects that are guaranteed to be asked in the loose-reaction area are: Taylor sequence Riemann's Sum fee of replace quantity by using rotation you additionally can desire to sweep up on your polar applications, parametric equations (bear in mind that acceleration fee and vector are no longer a similar ingredient :P. additionally bear in mind a thank you to take the 2nd spinoff of a parametric equation and the thank you to take the size), and length of a curve. additionally, flow back and sparkling up you memory on some uncomplicated formulation like logistic enhance, derivatives of cot, csc, the imperative of arcsin etc... by using now, in case you have taken a BC Calculus type, you're able to have the means to reason out with the aid of most of the themes asked on the attempt to additionally you basically could desire to bear in mind the uncomplicated formulation. different than that, relax and get a good night sleep. somewhat. you do no longer desire to freak out.