You CAN Ace Calculus
Single Variable Calculus
|Area Under Curves|
|Conics in Polar Form|
|Continuity & Discontinuities|
|Convolution, Laplace Transforms|
|Cylinder-Shell Method - Volume Integrals|
|Direct Comparison Test|
|Divergence (nth-Term) Test|
|Ellipses (Rectangular Conics)|
|Epsilon-Delta Limit Definition|
|First Derivative Test|
|Formal Limit Definition|
|Higher Order Derivatives|
|Hyperbolas (Rectangular Conics)|
|Infinite Series Table|
|Infinite Series Study Techniques|
|Infinite Series, Choosing a Test|
|Infinite Series Exam Preparation|
|Infinite Series Exam A|
|Initial Value Problems, Laplace Transforms|
|Integration by Partial Fractions|
|Integration By Parts|
|Integration By Substitution|
|Intermediate Value Theorem|
|Interval of Convergence|
|Inverse Function Derivatives|
|Inverse Hyperbolic Derivatives|
|Inverse Trig Derivatives|
|Limit Comparison Test|
|Moments, Center of Mass|
|Mean Value Theorem|
|Parabolas (Rectangular Conics)|
|Parabolas (Polar Conics)|
|Plane Regions, Describing|
|Radius of Convergence|
|Related Rates Areas|
|Related Rates Distances|
|Related Rates Volumes|
|Remainder & Error Bounds|
|Second Derivative Test|
|Slope and Tangent Lines|
|Arc Length (Vector Functions)|
|Arc Length Function|
|Arc Length Parameter|
|Conservative Vector Fields|
|Divergence (Vector Fields)|
|Double Integrals - Area & Volume|
|Double Integrals - Polar Coordinates|
|Double Integrals - Rectangular|
|Principal Unit Normal Vector|
|Triple Integrals - Cylindrical|
|Triple Integrals - Rectangular|
|Triple Integrals - Spherical|
|Boundary Value Problems|
|Classify Differential Equations|
|Existence and Uniqueness|
|First Order, Linear|
|Integrating Factors, Exact|
|Integrating Factors, Linear|
|Laplace Transforms, Solve Initial Value Problems|
|Linear, First Order|
|Linear, Second Order|
|Partial Differential Equations|
|Reduction of Order|
Do you have a practice problem number but do not know on which page it is found? If so, enter the number below and click 'page' to go to the page on which it is found or click 'practice' to be taken to the practice problem.
Help Keep 17Calculus Free
17calculus > exam list
This page lists the full calculus exams available on this web-site. In order to keep exams from the same semester together, we have labeled the semesters A, B, C, etc. So exams from the same semester were given sequentially by the same instructor in the same year.
Your use of these exams indicates that you have read and agree to the disclaimer.
Each exam page contains a full exam with detailed solutions. Most of these are actual exams from previous semesters used in college courses. You may use these as practice problems or as practice exams. Here are some suggestions on how to use these to help you prepare for your exams.
- Set aside a chunk of full, uninterrupted time, usually an hour to two, to work each exam.
- Go to a quiet place where you will not be interrupted that duplicates your exam situation as closely as possible.
- Use the same materials that you are allowed in your exam (unless the instructions with these exams are more strict).
- Use your calculator as little as possible except for graphing and checking your calculations.
- Work the entire exam before checking any solutions.
- After checking your work, rework any problems you missed and go to the 17calculus page discussing the material to perfect your skills.
- Work as many practice exams as you have time for. This will give you practice in important techniques, experience in different types of exam problems that you may see on your own exam and help you understand the material better by showing you what you need to study.
Exams can cover only so much material. Instructors will sometimes change exams from one semester to the next to adapt an exam to each class depending on how the class performs during the semester while they are learning the material. So just because you do well (or not) on these practice exams, does not necessarily mean you will do the same on your exam. Your instructor may ask completely different questions from these. That is why working lots of practice problems will prepare you better than working just one or two practice exams.
Calculus is not something that can be learned by reading. You have to work problems on your own and struggle through the material to really know calculus, do well on your exam and be able to use it in the future.
Single Variable Calculus
Single Variable Calculus is usually spread over two semesters. In the first semester, you will usually cover the basics of limits, derivatives and integrals with a few applications. You may cover volumes of revolution using the shell/cylinder and disc/washer methods.
For second semester calculus, you will usually stay with single variable calculus and cover more advanced limits and integrals as well as infinite series. Some instructors wait until this semester to cover volumes of revolution. You may also cover parametrics and conics.
Although usually covered in second semester calculus, many instructors give one specific exam dedicated solely to infinite series.
In third semester calculus, you will start learning multi-variable calculus. Topics include vectors, vector functions and vector fields. Notation is one of the biggest hurdles in calculus 3.
Exams Coming Soon