Is Stewart's Calculus Suitable for Learning Computational Calculus?

  • Thread starter Thread starter EEWannabe
  • Start date Start date
  • Tags Tags
    Book Calculus
AI Thread Summary
Stewart's "Calculus" is a popular choice among engineering students, particularly for those pursuing electrical engineering (EE) or computer engineering. While the book receives mixed reviews, many users appreciate its practical approach to calculus, focusing on computation rather than rigorous analysis. For students who prioritize applied mathematics over theoretical concepts, Stewart's book may be suitable. Although some calculus textbooks emphasize proofs and theorems like the mean-value theorem and epsilon-delta definitions, these concepts can be less critical for EE majors. Professors often provide necessary refreshers in related courses, allowing students to focus on practical applications without needing extensive theoretical background. Overall, Stewart's "Calculus" is recommended for those looking to learn calculus for engineering applications.
EEWannabe
Messages
30
Reaction score
0
Hey there, i'd really like a simple answer if I could =P

I'm considering buying Stewarts "Calculus";

browsing through these forums and amazon, it's amazing how much stick this book gets, although many people have highlighted its good qualities as well so basically;

I have no interest at all in rigour and analysis (pure maths) and am only looking to learn how to compute calculus based problems, is Stewart the right book for this?

Having browsed through some calculus textbooks from College & the library, all of them seem SO analysis based its unreal, one book insisted on teaching you mean-value theorum & epsilon delta proofs before touching partial differentiation, I want to be an EE major, is there any point in me learning any of that stuff?

Thanks again for reading, I realize there has been a million threads already on this, and have been trawling through them for literally hours, but I understand the priorities of EE/physics majors and math majors are not the same, so apologies for another one.
 
Physics news on Phys.org
EEWannabe said:
but I understand the priorities of EE/physics majors and math majors are not the same
I'm computer engineering, had to use the Stewarts book, adore it. Most of the other engineers I know also dig it, but the book is required for all the calc courses at my school. Grab a copy from your school library and see if it's your speed.

one book insisted on teaching you mean-value theorum & epsilon delta proofs before touching partial differentiation, I want to be an EE major, is there any point in me learning any of that stuff?
Sure. Some of this stuff shows up in the signal analysis/communications courses, but professors usually either give a brief refresher on the material or it's something you can jot down and look up later.
 
Last edited:
TL;DR Summary: Book after Sakurai Modern Quantum Physics I am doing a comprehensive reading of sakurai and I have solved every problem from chapters I finished on my own, I will finish the book within 2 weeks and I want to delve into qft and other particle physics related topics, not from summaries but comprehensive books, I will start a graduate program related to cern in 3 months, I alreadily knew some qft but now I want to do it, hence do a good book with good problems in it first...
TLDR: is Blennow "Mathematical Methods for Physics and Engineering" a good follow-up to Altland "Mathematics for physicists"? Hello everybody, returning to physics after 30-something years, I felt the need to brush up my maths first. It took me 6 months and I'm currently more than half way through the Altland "Mathematics for physicists" book, covering the math for undergraduate studies at the right level of sophystication, most of which I howewer already knew (being an aerospace engineer)...

Similar threads

Back
Top