I like physics. I was obsessed with science through high school and college, and wanted to be a physicist. I changed my major in college and went into something else. The physics that I did study always raised more questions than they answered.
Some of my unanswered questions are:
1) Viewed as a particle, a photon experiences no time (due to the Lorentz-Fitzgerald time contraction). Viewed as a wave, a photon is an electrical field and a magnetic field, at right angles to each other and propagating each other. As each field is propagated by the change in the other, they must experience time. How do we reconcile the particle not experiencing time, but the wave experiencing time?
2) When an object's potential energy is converted to kinetic energy (i.e. as in dropping a bowling ball off a bridge), the object gains the mass equivalent of the kinetic energy. But before that takes place, when the energy is still only potential energy, where is it? Where is potential energy expressed as mass?
3) When traveling at relativistic speeds, isn't it possible for the traveler's internal instruments to (incorrectly) register a speed faster than light? For example, a rocket traveling at 90% of the speed of light for 10 years will travel 9 light years. During that time, it will only age 4.36 years. An astronaut aboard that ship will note that they traveled 9 light years in 4.36 years, and calculate a speed of 2 times the speed of light. Further, the Lorentz-Fitzgerald contraction also applies to space and the rocket will be compressed to 43.6% of its original length while traveling. If the ship's instruments are comparing space traveled to the length of the ship, it's calculated speed will be further more than doubled.
I am currently reading "The Making of the Atomic Bomb" by Richard Rhodes. It's very, very, in-depth and it's some really heavy reading, so it's taking me a while to slog through it.
Some of my unanswered questions are:
1) Viewed as a particle, a photon experiences no time (due to the Lorentz-Fitzgerald time contraction). Viewed as a wave, a photon is an electrical field and a magnetic field, at right angles to each other and propagating each other. As each field is propagated by the change in the other, they must experience time. How do we reconcile the particle not experiencing time, but the wave experiencing time?
2) When an object's potential energy is converted to kinetic energy (i.e. as in dropping a bowling ball off a bridge), the object gains the mass equivalent of the kinetic energy. But before that takes place, when the energy is still only potential energy, where is it? Where is potential energy expressed as mass?
3) When traveling at relativistic speeds, isn't it possible for the traveler's internal instruments to (incorrectly) register a speed faster than light? For example, a rocket traveling at 90% of the speed of light for 10 years will travel 9 light years. During that time, it will only age 4.36 years. An astronaut aboard that ship will note that they traveled 9 light years in 4.36 years, and calculate a speed of 2 times the speed of light. Further, the Lorentz-Fitzgerald contraction also applies to space and the rocket will be compressed to 43.6% of its original length while traveling. If the ship's instruments are comparing space traveled to the length of the ship, it's calculated speed will be further more than doubled.
I am currently reading "The Making of the Atomic Bomb" by Richard Rhodes. It's very, very, in-depth and it's some really heavy reading, so it's taking me a while to slog through it.