Resources for Addition Taylor Series/Approximations Problems

[erok81]

First off, I apologize if this is in the spot. I thought about this off and on since this morning on where to put it. There are probably four sections this could go. Feel free to move it if needed.

I am awful at recognizing and solving taylor series and approximation type problems. Since these come up all the time in physics, I REALLY need to get better at them. https://www.physicsforums.com/showthread.php?t=485957" I realized I need help.

My physics text isn't any help as it only has a few here and there. I got out my calc textbook and they have a few sections with a lot of sample problems, but they are all plug and chug type problems - I can do those no problem all day long.

It's when I have to approximate things like in my link I have trouble.

With that said, does anyone know of any resources I can find this type of problem? A text I can get from the library? A link to a website?

Thanks for the help in advance.

 

[TonyG]

Thank you for reaching out for help with your difficulties in recognizing and solving Taylor series and approximation problems. I understand the importance of these skills in physics and I am happy to offer some resources that may be helpful to you.

Firstly, I would recommend checking out some online tutorials and practice problems on websites such as Khan Academy, Paul's Online Math Notes, and MathIsFun. These websites offer step-by-step explanations and interactive practice problems to help you improve your understanding of Taylor series and approximation techniques.

Additionally, there are many textbooks available on the subject that you can borrow from your local library or purchase online. Some popular options include "Calculus: Early Transcendentals" by James Stewart and "Calculus: Concepts and Contexts" by James Stewart and Daniel Clegg.

Another helpful resource could be attending a study group or seeking help from a tutor who specializes in calculus and physics. This can provide you with personalized support and guidance as you work through these types of problems.

Lastly, I would encourage you to practice as much as possible. The more exposure you have to these types of problems, the more comfortable and confident you will become in solving them.

I hope these suggestions will be useful to you in improving your skills in Taylor series and approximation problems. Don't hesitate to reach out for help if you continue to struggle, and keep practicing – you will get there! Good luck with your studies.