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With our walkthrough calculus videos, you will gain a solid understanding on all calculus topics like Limits, Differentiation, Chain rule, Power rule, Implicit differentiation, Intermediate value theorem, Squeeze theorem, Linear approximation, Limit laws, and more. Learn the concepts with our calculus tutorials that show you step-by-step solutions to even the hardest calculus problems. Then, reinforce your understanding with tons of differential calculus practice.

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Common Questions
I'm a Business major, and I need a math class to fulfill the program requirement. Can your Differential Calculus help?

You bet! Yes, our Differential calculus course corresponds to most first year university calculus courses which focus on single variable calculus. Additionally, if you want to learn calculus from a more business approach, you can check out our Business Calculus course too.

I'm learning differentiation calculus in the university and need some help. Is this the right course for me?

You are the right place! This course covers related topics such as, limits, derivative calculus, and applications of derivatives. Learn how to solve calculus problems from our experienced teachers, and see your score improve!

What course should I take after Differential Calculus?

Your follow up course should be Integral Calculus. Then, after that, depending on your school, the following courses should be Linear Algebra and Differential Equations.

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Differential Calculus topics

1Limits

1.1Introduction to Calculus - Limits
1.2Finding limits from graphs
1.3Limit laws
1.4Continuity
1.5Finding limits algebraically - direct substitution
1.6Finding limits algebraically - when direct substitution is not possible
1.7Infinite limits - vertical asymptotes
1.8Limits at infinity - horizontal asymptotes
1.9Intermediate value theorem
1.10Squeeze theorem

2Differentiation

2.1Definition of derivative
2.2Estimating derivatives from a table
2.3Power rule
2.4Slope and equation of tangent line
2.5Chain rule
2.6Derivative of trigonometric functions
2.7Derivative of exponential functions
2.8Product rule
2.9Quotient rule
2.10Implicit differentiation
2.11Derivative of inverse trigonometric functions
2.12Derivative of logarithmic functions
2.13Higher order derivatives

3Applications of differentiation

3.1Position velocity acceleration
3.2Critical number & maximum and minimum values
3.3l'Hospital's rule
3.4Curve sketching
3.5Optimization
3.6Related rates
3.7Mean value theorem
3.8Linear approximation
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