The Substitution Rule for Integrals: Examples Part 1
In this video I go over two examples on using the Substitution Rule for integrals and show how you can use different substitutions and still get the same answer for integrals.
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Related Videos:
The Substitution Rule for Integrals: http://youtu.be/VsLC-0g6hVg
Differentials Notation in Linear Approximation: http://youtu.be/s0adatWiZg4
Linear Approximation: Differentials Notation: http://youtu.be/NBXH3P_qekU
Indefinite Integrals - Introduction: http://youtu.be/_jl9Zy2sBwk
Fundamental Theorem of Calculus - Recap and Summary: http://youtu.be/CD7-PFg7omc
Antiderivatives - A brief Introduction: http://youtu.be/zDzUHqAUSEw
Antiderivatives - Examples, Part 1: http://youtu.be/Ug9QJT8Z6Bs
Antiderivatives - Examples, Part 2: http://youtu.be/mV1RyLjUOns
Antiderivatives - Examples, Part 3 - Graphing and Directional Fields: http://youtu.be/Y0Zw4INaoxU
Antiderivatives - Examples, Part 4 - Position, Velocity, Acceleration Functions: http://youtu.be/PDhLLURJSPs .
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I don't always solve examples on integrals but when I do I usually use the Substitution Rule and test out different substitutions
View video notes on the Hive blockchain: https://peakd.com/hive-128780/@mes/the-substitution-rule-for-integrals-examples-part-1