CALCULUS LEARN HOW TO
CALCULUS LEARN FREE

It will also be important for you to be able to be in contact (face-to-face, online, or however) with people who already know the subject well and have good communications skills. As you come across even 'worked-out' problems, you should make sure that you can follow the discussion of the solution and fill in any details that are omitted (these will usually be 'obvious' details, but not always). I tell students that learning to work successfully with mathematics is similar to learning to become fluent in another language, and requires comparable amounts of time. You should also be prepared to spend a good amount of time practicing a variety of problems. schools, at least, have become rather slack about.)

CALCULUS LEARN HOW TO

A major problem for many students is that they do not get enough experience with how to turn the language of a stated situational problem into the language of a mathematical equation or a stretch of analytical calculation, so that they can then use the techniques of the math they've been learning. It will also be important to become comfortable with applications problems (what folks usually call 'word problems'). Proficiency in those subjects is important because you will encounter many discussions (and worked-out problem solutions) which will assume that you are familiar with various topics in algebra, geometry, and sometimes even things like basic number theory (what are prime numbers? how do you factor a number? and so forth). If you don't think you are going to be involved with work that uses trigonometry, you can put that off for the time being (there are courses in calculus offered - where I work, for instance - that do not touch on trigonometric functions). A lot of the work involved in developing the methods of calculus are built on those of algebra and geometry (including analytic geometry and graphing). Having worked with students for years on courses from algebra through calculus and further, I would say that starting from a calculus textbook will not be helpful to you (and if you didn't like Stewart's book, you won't like too many others.).Īt a minimum, I'd say you need to have high-school algebra and geometry in hand (which includes being comfortable with even just basic arithmetic - I've seen many students in trouble because they didn't yet understand how to add and subtract fractions). Then, I'll use resources such as Khan Academy, MIT Open Course Ware, PatricJMT and definitely MSE while studying Calc. Therefore, I've decided that I will try to review Pre-Calculus (Algebra, Geometry, Trig.) in more or less a month's time frame before tackling Calculus. I didn't expect such a quick response! Thank you all for answering my question.

CALCULUS LEARN FREE

I know that similar questions have been asked consistently but I don't believe that this specific question has been, feel free to tell me otherwise though. My question is, being that some or many of you have gone through this, what would be the best approach to be prepared for and eventually master Calculus? I don't want to continue making the same mistakes and seeing as I have relatively long Summer, I would like to take the time to fix them.Īlso, I do apologize if this is too general of a question, or is not specific enough.

so that I can be prepared for Calculus or (2) I can pickup a Calculus textbook (I don't really like the one we used last semester by Stewart) and actively study from that and ask questions when I can't figure something out. (1) My initial approach, I would pick up textbooks on Algebra, Geometry and Trig. Therefore, after reading many of the questions on MSE, I've noticed two different approaches.

I've never felt a proficiency in Algebra, Geometry and Trig, and my professors have always said that a successful Calculus student needs to master those subjects before trying to take on Calculus.

Not less than a week ago, I finished a second semester of the class and felt entirely defeated finishing the final. Here's my situation: I'm a computer science student who has taken Calculus I twice.

Calculus learn