What is γ when relative speed v is zero?
A ship's light-clock mirrors are separated perpendicular to its constant motion. Why does the ground measure a longer tick time than the ship clock?
After correcting signal-travel delays, each of two inertial frames measures clocks at rest in the other frame as running faster.
Circle one: True False
One ship clock records 10 s between two ticks. The ship moves at constant speed relative to the ground with γ=2. After correcting signal-travel delays, what ground-frame time elapses between those same ticks, in seconds?
Answer: ______________
A rod's rest-frame length is 24 m. It moves along its length with γ=2 relative to the ground. Which ground measurement is valid?
Why does time dilation increase the predicted fraction of fast muons reaching the ground, compared with treating their rest half-life as their ground-frame half-life?
For a transverse light clock, (cΔt/2)^2=D^2+(vΔt/2)^2. Here D is mirror gap, Δt is ground tick time and Δτ is ship tick time. A student substitutes D=cΔt/2. Which correction is needed?
Muons travel straight down from a production level to the ground at constant speed. The vertical gap H is fixed in ground coordinates. Ground flight time is 6 μs, γ=2 and rest half-life is 1.5 μs. Ignore energy loss. Which row gives consistent ground and muon-frame results?