![]() ![]() Arrived: If you want a simple way to earn extra cash on the side from your phone, look no further than the best real estate platform that pays you passive income.KashKick: Get paid per survey through this link with one of the highest-paying survey sites on the web.Each test is curved so scores vary from year to year. Learn more about college AP credit policies. Colleges are generally looking for a 4 or 5 on the AP Calculus AB exam, but some may grant credit for a 3. AP Calculus AB ScoresĪP scores are reported from 1 to 5. You’ll usually be required to sketch a graph in one of the questions. Partial credit is given for various steps in the solution of each problem. The FRQ section of the AP Calculus AB exam consists of six questions that require you to write out the solutions and steps by which you solved it. Answers resulting from common mistakes are often included in the five answer choices to trap you. At times, it may seem that there could be more than one possible correct answer. The multiple-choice questions on the AP Calculus AB exam cover a variety of calculus topic and are discrete, as opposed to appearing in question sets, and will have a similar format that is followed by five answer choices. Applications of Integration-Finding the average value of a function, connecting position, velocity, and acceleration using integrals, applying accumulation functions, finding area between curves of functions, and finding volumes from cross-sections and revolutions.Differential Equations-Modeling situations with differential equations, verifying solutions for differential equations, sketching slope fields, and using separation of variables.Integration and Accumulation of Change-Finding accumulations of change, Reimann sums, and definite integrals, understanding the Fundamental Theorem of Calculus, interpreting accumulation functions, finding anti-derivatives and indefinite integrals, and integrating using substitutions, long division, and completing the square.Analytical Applications of Differentiation-Understanding the Mean Value Theorem, using the Extreme Value Theorem, finding global and local extrema, applying the First Derivative Test and Second Derivative Test, finding intervals of increase and decrease, understanding concavity, sketching graphs, solving optimization problems, and using implicit relations.Contextual Applications of Differentiation-Interpreting derivatives in context, using rates of change in motion and other context, applying related rates, approximating using linearization, and applying L’Hospital’s Rule. ![]()
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