Elementary differential equations. Finding the position function from the acceleration function.
Diane R Koenig Diane R Koenig
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 Published On Jan 21, 2021

How do you find the position function if you know the acceleration function? How do you the initial conditions? These and other questions are addressed in this video.
A differential equation is an equation that relates one or more functions and their derivatives. The study of differential equations is very broad, and this video just introduces finding a general solution and then the particular solution of elementary examples. To review the process of finding indefinite integrals used within the process of solving this type of differential equation, I invite you to view:
What are antiderivatives and indefinite integrals?
   • What are antiderivatives and indefini...  
Examples of basic indefinite integrals, part 1
   • Examples of basic indefinite integral...  
Examples of basic indefinite integrals, some involving trig functions, part 2
   • Examples of indefinite integrals, som...  
Examples of basic indefinite integrals, part 3
   • Examples of basic indefinite integral...  
What are the eight fundamental trigonometric identities?
   • What are the eight fundamental trigon...  
Thank you for watching my videos! It is my mission to help others understand and appreciate the beauty of mathematics!

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