AP Calculus AB

Categories: AP
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Description

AP Calculus AB is designed to help you understand the fundamental concepts of calculus. Calculus, in turn, enables you to study change in mathematics and real-world contexts. Calculus centres on limits, derivatives, integrals, and their applications. So, in this course, you’ll explore the topics that include the rate of change, optimization, and accumulation of quantities, thus developing deep mathematical reasoning ability. This course is equivalent to a first-semester college calculus class and offers a challenging yet rewarding experience to those interested in the fields of science, engineering, and economics. The curriculum also includes differential equations and techniques for solving real-world problems.

Sign up at Young Scholarz for AP Calculus AB. We offer group and solo sessions both, so you can rest assured for a personalised learning experience. With our nuanced, helpful feedback, get the guidance you need to excel in AP Calculus AB today.

Official Course Page

Head over to the official AP website for access to read further: AP Calculus AB Course Page

Paper Marking

We also offer paper marking services for this course. Having your practice papers marked will help give you a clear idea of where and how to improve Please click here to learn more.

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What Will You Learn?

  • Mastery of core curriculum topics
  • Unique question-specific strategies
  • Master calculus principles and apply them to the solution of a wide variety of real-world problems in AP Calculus AB
  • Master finding limits, calculating derivatives, and integrating functions
  • Introduces you to advanced techniques such as implicit differentiation, differential equations, and the Fundamental Theorem of Calculus
  • Understand concepts such as instantaneous rates of change and accumulation of quantities
  • Exam techniques practised through extensive question practice and personalised feedback
  • An applied understanding and appreciation of the subject beyond the syllabus
  • Lifelong subject and interdisciplinary skills

Topics for this course

Limits and Continuity

Differentiation: Definition, Properties, and Applications

Integration and Accumulation of Change

Differential Equations

Applications of Integration

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