Linear Algebra or Differential equations?

In summary, the conversation is about the speaker's dilemma of whether to take multivariable calculus or linear algebra over the summer. They are considering taking both classes, but are wary of the workload. Another person suggests that linear algebra may be a better choice and that taking both classes simultaneously may be manageable. The speaker is planning on taking the linear algebra class along with an introduction to ordinary differential equations. The other person shares their experience of taking both classes together and suggests that it is doable with motivation and the right professor.
  • #1
Herricane
61
1
Which one would you recommend me to take over the summer? Or should I take both? Has anyone ever done that?

Next semester I will be taking multivariable calculus and i just wanted to take a math class over the summer because I really enjoy it.

Each class is 3 hours long and meets MTWTR.
 
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  • #2
I meant to say Ordinary differential equations
 
  • #3
If the courses run at the same time that's 6 hours a day of math not counting homework. Not really fun. If one class begins after the other ends I'd take both.
 
  • #4
linear constant coefficient d.e.'s are almost the same subject as linear algebra, but that is not always clear from the class. i would suggest linear algebra as moire basic, and if you can handle two classes, take both. (not easy to do.)
 
  • #5
Alright Thanks.
 
  • #6
Oh shoot I plan on doing that, people say it goes well together...

I am taking the one that's after all the vectors/matrix (linear algebra) with intro to ODE in the summer
 
  • #7
I took both of those classes simultaneously over a 12-week summer semester. Personally, I thought it was very manageable. The classes complemented each other very nicely and neither was particularly daunting. Still, a lot of that depends upon the professor. I say, if you have the motivation, go for it.
 

1. What is the difference between linear algebra and differential equations?

Linear algebra is a branch of mathematics that deals with linear equations and their representations in vector spaces. Differential equations, on the other hand, are mathematical equations that describe the relationship between a function and its derivatives. In simple terms, linear algebra deals with systems of equations while differential equations deal with the behavior of functions.

2. How are linear algebra and differential equations used in science?

Linear algebra and differential equations are fundamental tools used in various scientific fields, such as physics, engineering, economics, and computer science. They are used to model and analyze systems and phenomena, making it possible to understand and predict their behavior.

3. What are some real-world applications of linear algebra and differential equations?

Linear algebra and differential equations have countless applications in the real world. Some examples include predicting stock market trends, designing electrical circuits, analyzing population growth, and modeling the spread of diseases.

4. How difficult is it to learn linear algebra and differential equations?

Learning linear algebra and differential equations can be challenging, but it depends on an individual's mathematical background and interest. These subjects require a solid understanding of algebra and calculus, and the ability to think abstractly and logically.

5. Are there any resources available to help with learning linear algebra and differential equations?

Yes, there are various resources available to help with learning linear algebra and differential equations. These include textbooks, online courses, video tutorials, and practice problems. It is also helpful to seek guidance from a teacher or tutor if needed.

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