Award-Winning CLEP Calculus Test Prep Near Me

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Varsity Tutors offers CLEP Calculus tutoring to students hoping to bypass introductory-level college calculus classes and earn college credit. As with any exam, the time you spend on your CLEP Calculus test preparation can increase your confidence and skills before this exam. CLEP Calculus classes allow you to work with a skilled tutor in a one-on-one environment.

The CLEP Calculus exam is divided into two main sections. Your CLEP Calculus test prep can help you get ready for both of these sections:

Knowledge and Skills Required:

• Section 1: approximately 27 questions, approximately 50 minutes.
No calculator is allowed for this section.
• Section 2: approximately 17 questions, approximately 40 minutes.
The use of an online graphing calculator (non-CAS) is allowed for this section. Only some of the questions will require the use of the calculator.

A CLEP Calculus class gives you the opportunity to develop a deeper and more intuitive understanding of the type of knowledge needed for this exam. Throughout the exam, students are expected to demonstrate their knowledge of both integral and differential calculus. In addition, those taking the exam are expected to understand and use algebraic, trigonometric, exponential, logarithmic, and general functions. CLEP calculus prep allows you to focus your study time on any of these topics or other areas where you may struggle for this exam. One of the beauties of CLEP Calculus courses is the flexibility to direct your study to focus on areas where you need to improve the most. To maximize your CLEP Calculus test prep, sessions can adapt to your learning style. CLEP Calculus tutors work with you according to your goals. Here are some example problems that show what the kind of material you and your CLEP calculus tutor can work through together:

Practice Questions:

• If f(x) = x^nsin(x), then f`(x) =
• x^n-1[x cos(x) + n sin(x)]
• x^n-1[x cos(x) + sin(x)]
• x^n[x cos(x) + n sin(x)]
• x^n[cos(x) + n sin(x)]
• x^n-1[cos(x) + sin(x)]
• If x^2y + y^2 = 4x^2 + x, then dy/dx =
• (8x + 1)/(x^22 + 2y)
• (8x + 1 - 2xy)/(x^2 + 2y + 1)
• (8x + 2xy)/(x^2 + 2y + 1)
• (8x + 1 - 2xy)/(x^2 + 2y)
• (8x + 1 - 2xy)/(x + 2y)