An Arithmetic Model of Gravity |
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2.4 are valid ª½ a₂ ARITHMETIC MODEL arithmetic sequence Assume that 2.15 camera to decrease changing with respect Computer Conservation of Energy consistent to define deduced different initial heights Exercise E6 five metal balls following particular example force ft/sec Greenspan height xo high speed camera influence of gravity initial heights yields k=1 The validity K₁ kinetic energy knew x0 let the particle's let us define light paper ball listed above falls Madison Mathematical Mathematical Model mechanics 4.1 metric units Numerische Mathematik P's acceleration P's velocities paper plate particle is thrown particle's ability plate are dropped position of rest potential energy predictions will add predictions will require R. A. LaBudde Recursive formula 2.12 require additional experimentation Section 2.2 simple formula small feather falls summation t₁ t₂ theory for gravity Univ v₁ velocity is changing Vk+1 xx+1 yield a₁ yields the remarkable Δι νο