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Integral Calculus -(Integration)
Rating: 4.5 out of 5(1 rating)
183 students

Integral Calculus -(Integration)

Techniques of Integration, Integration by Power Rule, Substitution, By Parts, And Many more
Created byDr. Zeeshan Saleem Mufti
Last updated 10/2023
English
English [Auto],

What you'll learn

  • You will learn, What is Integration and also the basic concept of the Power Rule with different versions
  • You can easily find the Integration of Basic Functions such as Monomial , Polynomial, Exponential, logarithmic, Trigonometric, Inverse trigonometric function.
  • You will be able to use different techniques for solving the integration of different functions.
  • You do not need to crammer the formulas just pick the concept and apply it on the function to integrate..
  • It is our most priority to transfer the knowledge with deep concepts & how much we are successful, your comments will tell us.

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Course content

12 sections • 13 lectures • 2h 16m total length

  • Integration by Power Rule23:37

    Apply the power rule to integrate x^n: ∫ x^n dx = x^(n+1)/(n+1) + C for all real n except -1, with examples for positive, negative, and zero exponents.

Requirements

  • Derivatives, Trigonometric Identities, Double Angle Formulas, basic of algebra and the most important thing is your enthusiasm...

Description

Students will be able to find the integrals of functions using the following methods:

  1. In this method,  you will be able to evaluate the integrals of any function by using Integration by Power Rule:

  2. In this method,  you will be able to evaluate the integrals of any function by using, Integration by Power Rule version I and II

  3. In this method,  you will be able to evaluate the integrals of any function by using Integration by Substitution

  4. In this method,  you will be able to evaluate the integrals of any function by using Integration related to Inverse Trigonometric Functions

  5. In this method,  you will be able to evaluate the integrals of any function by using the Integration of Hyperbolic Functions

  6. In this method,  you will be able to evaluate the integrals of any function by using Integration related to Inverse Hyperbolic Functions

  7. In this method,  you will be able to evaluate the integrals of any function by using the Integration of Exponential Functions

  8. In this method,  you will be able to evaluate the integrals of any function by using Integration by Trigonometric Substitution

  9. In this method,  you will be able to evaluate the integrals of any function by using Integration by Parts

  10. In this method,  you will be able to evaluate the integrals of any function by using Reduction formula

  11. In this method,  you will be able to evaluate the integrals of any function by using Integration of the form Cos(A+B), Cos(A-B), Sin(A+B), Sin(A-B)

  12. In this method,  you will be able to evaluate the integrals of any Power of the sine function.


Who this course is for:

  • A-Level, Under Graduates, Graduates, All Engineering Students

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