Two cars are traveling towards each other on a road. One car has a speed of 30 MPH along the road, the other car has a speed of 70 MPH along the road. The distance between them is closing at the rate of 100 MPH. Each driver observes the distance between them as closing at that rate. According to SR, does each driver see the same number of meter sticks between them at every point in time? What I'm getting at is, if the distance between the cars in the road frame is 100 miles, and each driver sees that distance closing at the rate of 100 MPH, then all the frames (road, driver a and driver b) see that distance as 100 miles, and they also see the time elapsing at the same rate, correct?
Another question:
At what rate does the center point of the cars change along the road as the distance between the cars decreases over time? For instance, there's a distance of 100 miles between the cars at t=0. Their center point is a Burger King that is 50 miles away from each of them. In one hour when the cars crash into each other, the car that was traveling 70 MPH is 20 miles past the Burger King, and the car that was traveling 30 MPH is 20 miles short of the Burger King. So the center point was the Burger King at t=0 seconds, and the final center point was 20 miles away from that point at t=3600 seconds. The center point changed at a rate of 20 MPH. Put that into your pipe and smoke it!!!!
...and yet another question:
View attachment 2346051
Imagine the large spring spring as a light wave. The distance between the coils is the Wavelength. The NUMBER OF COILS is the cycles. The speed of light is equal to wavelength times frequency (cycles per second, or Hertz). In the pic assume the long spring to have completed 13 cycles, as the spring has roughly 13 complete coils over the total length of the spring.
As you compress the spring the wavelength gets shorter and the number of coils stays the same, correct?