Workbooks: Want even more practice? When you've finished the section, you can review everything you've learned by working through the bonus workbook. If you pass, great! If not, you can review the videos and notes again or ask for help in the Q&A section. Quizzes: When you think you’ve got a good grasp on a topic within a course, you can test your knowledge by taking one of the quizzes. Everything you need to know to pass your class and nothing you don’t.
It’s like Cliff Notes for books, but for math. Notes: The notes section of each lesson is where you find the most important things to remember. We start from the beginning. I explain the problem setup and why I set it up that way, the steps I take and why I take them, how to work through the yucky, fuzzy middle parts, and how to simplify the answer when you get it. Videos: Watch over my shoulder as I solve problems for every single math issue you’ll encounter in class.
Become a Calculus 2 Master is organized into the following sections:ĪND HERE'S WHAT YOU GET INSIDE OF EVERY SECTION: This 557-lesson course includes video and text explanations of everything from Calculus 2, and it includes 180 quizzes (with solutions!) and an additional 20 workbooks with extra practice problems, to help you test your understanding along the way. What does its value represent? It represents the rate of change of F around that point x and naturally it means it is the derivative of the integral F.HOW BECOME A CALCULUS 2 MASTER IS SET UP TO MAKE COMPLICATED MATH EASY: On a diagram, there's a yellow line with an x label. If you're struggling to get a good grasp on this fundamental concept try this: check out this video - and consider the following: it is a very subtle and simple idea: You don't differentiate the f(t) because it is in fact your original function before integration.įundamental Theorem of Calculus is tricky to understand but once you know it by heart it'll never leave you. Now, if you take the derivative of this integral you get f(x^4) times d/dx(x^4).
The definite integral equals F(x)=Integral(f(t)) from 0 to x^4. Your conclusions are alright but you're not solving for what's being asked.
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