question from James hartle textbook
"Gravity"
Consider the gravitational Wave t a y z haß Ct,z ) = t 0 o o 0 26 0 1 o 0 f(+-2) תכ ។ 0 o -1 곤 0 O O 0 one at טן wave L* and two test masses, the right origin and the other at a location (x, y, z) the Cartesian Coordinates used the above equation. Show that the change in distance between the masses produced by the 15 given by SL ct) & I did hinge (+-nd) nino, where ni= (x / T/L, Z/Lx) ( Y is the vector to the straight line pathe between the test masses L* is the under portuted distance between them. 2 o L unit tangent and
Thia is a general relativity Consider the gravitational Wave t a y z haß Ct,z ) = t 0 o o 0 26 0 1 o 0 f(+-2) תכ ។ 0 o -1 곤 0 O O 0 one at טן wave L*
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