Is Stewart's Calculus Suitable for Learning Computational Calculus?

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SUMMARY

Stewart's "Calculus" is a suitable resource for students pursuing computational calculus, particularly for those in engineering disciplines such as Electrical Engineering (EE). While the book has received mixed reviews, many engineering students find it effective for learning practical calculus applications without an overwhelming focus on rigorous proofs. The text is widely used in academic settings, making it a relevant choice for those needing to grasp calculus concepts quickly for their coursework.

PREREQUISITES
  • Basic understanding of calculus concepts
  • Familiarity with engineering applications of calculus
  • Knowledge of signal analysis and communications principles
  • Ability to access academic resources, such as textbooks from libraries
NEXT STEPS
  • Explore the specific topics covered in Stewart's "Calculus" to assess its alignment with your learning goals
  • Research the mean-value theorem and its applications in engineering contexts
  • Investigate supplemental resources for signal analysis relevant to Electrical Engineering
  • Consider alternative calculus textbooks that focus on computational methods for engineering students
USEFUL FOR

This discussion is beneficial for engineering students, particularly those majoring in Electrical Engineering or Computer Engineering, who are seeking practical calculus resources without an emphasis on theoretical rigor.

EEWannabe
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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.
 
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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.
 
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