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Differentiation Made Easy: Learn to differentiate - Calculus
Rating: 4.5 out of 5(339 ratings)
10,761 students

Differentiation Made Easy: Learn to differentiate - Calculus

​Learn to take derivative of functions (trigonometric, exponential, logarithmic & ...) ,Test your knowledge on Quizzes
Created byAlireza Eshghi
Last updated 6/2019
English
English [Auto],

What you'll learn

  • Basic Rules of Differentiation
  • Chain Rule
  • Logarithmic Differentiation
  • Implicit differentiation
  • Take Derivative of functions (including trigonometric functions, exponential functions, logarithmic functions and much more)

Explore related topics

Course content

6 sections • 17 lectures • 1h 8m total length

  • Power Rule5:35

    Apply the power rule to differentiate polynomials by bringing down the exponent and lowering the power. Use the constant multiple rule for coefficients, and note constants have zero derivative.

  • Power Rule - More Examples5:10

    Explore the power rule through more examples, differentiating functions with negative and fractional exponents, including x^(-9), x^(3/2), and sqrt(x), while keeping coefficients intact.

  • Power Rule Quiz
  • Power Rule Quiz Solutions
  • Product Rule6:00

    Apply the product rule to differentiate the product of two functions, using f'(x)g(x) + f(x)g'(x). See polynomial examples illustrating how the rates combine to give derivatives.

  • Quotient Rule2:45

    apply the quotient rule to differentiate f over g by computing (g f' - f g') / g^2, illustrated with top function 3x - 5 and bottom x^2 + 4.

  • Chain Rule5:00

    Learn how to apply the chain rule to differentiate composite functions by differentiating the outer function and multiplying by the derivative of the inner function, with power rules and examples.

Requirements

  • A basic understanding of algebra

Description

Videos: Every video covers a topic of differentiation. For every topic I solve some examples from simple to hard. I believe that we learn better with more exercises.  

Quizzes: You can test your understanding and knowledge about a topic by taking a quiz ( All of them have complete solutions) . If you pass, congratulation. If not, you can review the videos again or look at the solutions of questions or ask me for help in the Q&A section.

Who this course is for:

  • Anyone who wants to refresh differentiation rules in a short time
  • Students enrolled in Calculus 1, 2 or 3 or AP Calculus

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