This post features the best AP® Calculus review guide for 2021’s modified AP® exams. This includes summaries on the latest changes, strategies to take into this year’s exam, and hand-picked practice FRQs for you to review before the test.
If you’re wondering what the format of AP® Calculus AB is, what the pass rates are, or how to start preparing, this post can help you out. In it, we’ll review commonly asked questions and more.
If you’re looking for an AP® Calculus AB score calculator, you’ve come to the right place. Try our interactive widget and forecast how you might
Not sure how things are looking in your AP® Calc prep? Use this AP® Calculus BC score calculator to project how you might do. Need
If you’re asking “Is AP® Calculus Hard?”, there’s at least a little worry about tackling this course. We’ve already taken the first step in dealing with fear by acknowledging it. We can’t guarantee that AP® Physics will feel less concerning by the end of this article, but we can explain what makes AP® Calculus hard and what step you can take to be successful.
In order for you to score a 4 or 5 on the AP® Calculus exam (AB or BC), it is important for you to follow the tips outlined below. So far in 2015, only 38.4% of students who took the AP® Calculus AB exam received a grade of 4 or 5. However, 61.5% of students that took the AP® Calculus BC exam in 2015 received a 4 or 5 score.
In this article, we’re going to go over how exactly you should be studying for the AP® Calculus exams, and what topics you need to know to ace the exam. This article will not be going over any practice problems, and instead will focus mostly on creating an AP® Calculus study plan and tips for acing the AP® Calculus exams.
Math can be the bane of many students’ existences. Even mentioning the words ‘AP® Calculus exam’ can send a shock of terror through any student’s heart. But don’t worry, we’ve got the tools that you’ll need to succeed. We have developed a 30-day study plan that will help you solve problems, experiment, interpret results, and support your conclusions.
The Second Fundamental Theorem of Calculus establishes a relationship between a function and its anti-derivative. Specifically, for a function f that is continuous over an interval I containing the x-value a, the theorem allows us to create a new function, F(x), by integrating f from a to x.
