When to take high school physics?

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SUMMARY

The discussion centers on the appropriate timing for high school students to begin studying physics, particularly for those aspiring to become physics professors. It is established that non-calculus physics can be taken with an algebra background, while calculus-based physics requires knowledge of basic calculus. The "physics first" approach is mentioned as an alternative curriculum model. Textbooks such as Giancoli and Serway/Faughn are recommended for algebra/trig-based courses, while Tipler/Mosca and Halliday/Resnick/Walker are suggested for calculus-based studies.

PREREQUISITES
  • Algebra I and II proficiency
  • Basic understanding of trigonometry
  • Familiarity with calculus for advanced physics
  • Knowledge of high school science curriculum structure
NEXT STEPS
  • Research the "physics first" curriculum model
  • Explore algebra/trig-based physics textbooks like Giancoli
  • Study calculus concepts relevant to physics
  • Investigate advanced physics textbooks such as Halliday/Resnick
USEFUL FOR

Students considering a career in physics, homeschool educators, and anyone interested in understanding the prerequisites for high school physics courses.

SciTim
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Hi, I just fininshed Algebra I and I am about to start algebra II
I plan to be a physics professer one day, so when do I start taking some sort of high school physics?
I would like to take some now but I do not know if I have enough math yet.
Can anyone help? Thanks!
 
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It depends on your school. Check your curriculum... and any possible pre-requisites.

In most places in the US, physics comes later [in the junior or senior year] after biology and chemistry, if it is offered at all. If you are fortunate, your school might be trying the "physics first" approach (http://www.aapt.org/Policy/physicsfirst.cfm).
 
I'm surprised you have a choice. In my high school, non-calculus physics was required for freshmen, and AP physics was optional for seniors only.

For non-calculus physics, you should be fine with an algebra background. For calculus-based physics, you'll need knowledge of basic calculus.
 
Geometry and trig never hurt, but I don't remember doing anything besides algebra in my physics class in high school. Of course, I'm in the US, so we spent over a week on Aristotle and then the teacher said "Yeah, everything he said was wrong."

Would it have been so hard to just teach me what was correct right from the beginning?
 
Poop-Loops said:
Geometry and trig never hurt, but I don't remember doing anything besides algebra in my physics class in high school. Of course, I'm in the US, so we spent over a week on Aristotle and then the teacher said "Yeah, everything he said was wrong."

Would it have been so hard to just teach me what was correct right from the beginning?

That's a [pseudo-]historical approach... which has some value.

At the other extreme, one could skip Newton's Laws and jump straight to relativity and/or quantum mechanics... which are arguably more "correct"... however, the typical student would probably have trouble with this approach [at least the way it is currently taught now].

I do sympathize with your comment, however.
 
Sorry, mabey I should have said this, but I am homeschooled.
So I kind of have a choice!
Thanks!
 
As Poop-Loops noted, a "normal" (non-AP) high school physics course probably doesn't use any trigonometry. It's been a long time since I took mine so I can't remember, myself, and things may have changed since then anyway. However, if you wait until you've studied a bit of trigonometry (at least the basic stuff about sines, cosines and tangents), you can use an "algebra/trig-based" introductory college physics book such as Giancoli or Serway/Faughn. There are also calculus-based books such as Tipler/Mosca and Halliday/Resnick/Walker or Halliday/Resnick/Krane, but if you do go into physics in college, you'll probably use one of those books anyway in your freshman year.
 
If you're home schooled, that changes everything. You can actually learn something. Giancolli is a very easy, yet comprehensive textbook for physics. The problems are tricky algebraically sometimes and even use some trig if I remember. I think there's some calculus sprinkled around, too. It gives you a nice conceptual idea of physics and gives you some basic math practice, though. I don't remember there being any derivations, so that might come as a shock when you hit any higher level physics.

robphy said:
That's a [pseudo-]historical approach... which has some value.

At the other extreme, one could skip Newton's Laws and jump straight to relativity and/or quantum mechanics... which are arguably more "correct"... however, the typical student would probably have trouble with this approach [at least the way it is currently taught now].

I do sympathize with your comment, however.

Newton's laws are an approximation. Aristotle's laws are a fabrication. :(
 
Poop-Loops said:
Newton's laws are an approximation. Aristotle's laws are a fabrication. :(

It's easy to say that now.
It might be best to say that those were their best formulations based on what data and methods [however limited and imperfect] they had at the time. They had some [even if only roughly] predictive power.
 
  • #10
robphy said:
It's easy to say that now.

Exactly. So I don't see why we would give them any credence in a physics class. History of science, or a tid bit or something, but we spent a week on them.

The fact that we had to was appalling in the first place, since it was in 12th grade, when I was 17. So many years of science and we didn't know of Aristotle (I did, I'm awesome like that)?
 

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