Courses How should I prepare myself for a proof-orientated linear algebra course?

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To prepare for a proof-oriented linear algebra course, it's essential to develop skills in reading and constructing proofs, as many students struggle without this foundation. Completing prior courses in calculus and differential equations may not provide sufficient exposure to proof techniques. Recommended strategies include studying specific textbooks that focus on proofs, such as the one mentioned in the discussion, and engaging with additional resources like "Courant and Robbins" or "Spivak's Calculus." The consensus is that gaining experience through practice is crucial, and working through problems in these texts can significantly ease the transition into the linear algebra class.
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Hello all,

I am taking a linear algebra course at my university this fall. This course is used as a transition to more proof-orientated courses. From what I hear, this course is one where students generally do poorly if they lack the ability to construct proofs. I don't have much experience reading or constructing proofs. I have completed courses in Calculus I,II,III, and Differential Equations. However, these courses were the typical courses where proof-based material was omitted. How can I best prepare myself for a proof-orientated linear algebra class?

I purchased this textbook in order to study the first four chapters. I'm hoping it will help prepare me for writing proofs. Any suggestions?

http://vig.prenhall.com/catalog/academic/product/0,1144,0131481010-TOC,00.html"

https://www.amazon.com/dp/0131481010/?tag=pfamazon01-20Thanks
 
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you might try working your way through courant and robbins, even for only a few pages. or spivaks calculus.
 
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