Chapter 36: Q. 34 (page 1060)
At what speed, as a fraction of , is a particle’s momentum twice its Newtonian value?
Chapter 36: Q. 34 (page 1060)
At what speed, as a fraction of , is a particle’s momentum twice its Newtonian value?
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Get started for freea. Derive a velocity transformation equation for and . Assume that the reference frames are in the standard orientation with motion parallel to the x- and x′-axes.
b. A rocket passes the earth at . As it goes by, it launches a projectile at perpendicular to the direction of motion. What is the particle’s speed, as a fraction of c, in the earth’s reference frame?
Firecracker A is from you. Firecracker B is from you in the same direction. You see both explode at the same time. Define event 1 to be “firecracker A explodes” and event 2 to be “firecracker B explodes.” Does event 1 occur before, after, or at the same time as event 2? Explain.
A 1.0 g particle has momentum 400,000 kgm/s. What is the particle’s speed in m/s?
A rocket fires a projectile at a speed of while traveling past the earth. Does an earthbound scientist measure the projectile’s speed to be What was the rocket’s speed as a fraction of ?
A firecracker explodes in reference frame S at . A second firecracker explodes at the same position at . In reference frame S′, which moves in the x-direction at speed v, the first explosion is detected at and the second at .
a. What is the speed of frame S′ relative to frame S?
b. What is the position of the two explosions in frame S?
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