Math looks Greek to me!

  1. Ok, bad pun.

    But since like Calculus in High-School (err... 3 years ago?) I've had trouble learning math "on the fly", i.e. as it is being taught by the teacher. All the notation and derivation flies over my head during class and I have to do it myself later by reading the book and doing examples. That's a waste of time. Is there a way I can "pick up" the math while it's being taught? Some way of thinking or something? How did you learn to do it?

    By the way, I've already taken multivariable calc, linear algebra, and Diff EQ's (ODE's), so I'm kind of late in asking this, I think...
     
  2. jcsd
  3. Read the material before you go to class.
     
  4. quasar987

    quasar987 4,774
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    In your case it seems like you just need practice. The way demonstrations are conducted and the toolbox of "tricks" used in solving problems is not infinite, and after a while, you know them all and its easier (possible!) to follow what the teacher's doing as he is doing it.

    But for now, the best thing you can do imo is what you're already doing, i.e. re-do step by step what is done in the book and by the teacher.
     
  5. I agree with reading and learning the material before class. The majority of the learning does not take place in class. Class is just a way to see if you can follow the line of though, as well as making notes to some people. Although that means more time for study, sometimes, depending on who you are, it can be successful.
     
  6. I don't look at lecture as a way of learning the material per se; I view it as a way of re-enforcing what I've already learned on my own by studying the book and working problems (lots of problems if necessary). I use lecture to clarify anything I may be confused about and solidify the things I'm fairly confident with. I find this to be the most efficient and (more importantly) effective way of learning math.
     
  7. I have this exact same problem.
     
  8. quasar987

    quasar987 4,774
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    It's not a problem, it's a natural part of the learning process of advanced math/physics.
     
  9. Well I feel really stupid when the people around me answer the professor is asking (i.e. "What goes in the denominator?", "Which is a series for...?", etc.) and I'm just stumped.

    In my physics classes, I can understand it when the prof is doing something conceptual, i.e. explaining a problem like a PV chart or something, where it's not really math intensive, it's conceptually intensive. Then the notation is no longer a barrier for me.

    I'll read before class, then. This is my first quarter at a university (went from a community college), and the classes are a lot harder, but I'll be damned if I'm going to fail.
     
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