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First--I'd like to hear from _anybody_ teaching HS or general education
physics who approaches special relativity from JD's point of view (4D
geometry). How does it work?
Second--the paradoxes are the 'fun' part of this material--at least for the
students named above.
Third--the primary point one is usually making with these students is that
the phenomenon of high speed motion deviates from the Newtonian model that
they've been working on and thus requires a different model.
What they will
immediately 'demand' is proof that indeed the 'phenomenon' exist.
Experiments with atomic clocks and the lifetime of muons are offered as
direct verification of problems with clocks while the twin paradox is the
seminal example of the ultimate consequences of 'time dilation'. One can
then turn to particle accelerator work (was a PSSC film on this as well as
the muons) that measures velocity and momentum of particles moving very
fast. The experiments clearly show that momentum rises must faster than
velocity at high velocity. For the student group in question--comparing
this to their ideas of momentum (p = mv) the conclusion _has_ to be that
mass has increases. So I am totally unconvinced that the approach which is
best for a Modern Physics Course for physics majors is the approach one
should take (or even can take) with HS and non-science students. 3-D
geometry is a mystery to most and a 1/R^2 dependency is as difficult to
fathom as Jackson's E&M was to most of us.