C.2.§ Equations of Motion The Lagrangian form of the differenti-! equation of motiua which defines the relation be tween the pertinent energy quantities is 5 [=| - B+ PE) «Je I¥m 8Ym Um "Ym Performing the dentgnated differentiations with respect to each coordinate ylel¢s the iollowing set of equations. ia Attain LuhCinchSLabnAmedicslethal 5ablesce ce nasreNan 2ddaAms sep Aree eeriey +e For the front face: 248i S8El, THe, hy. sevue, * El - See Yaa, - ERY (c.13) Sp Yay = eM Ba - eh Yeo, ~ mi yy Dea5, 248m he (c.14) eee eo, mh = Wh rit) lt) 35 (C.15) 334 . 38421 Ed by ~ ——— sn} ¥ 45, hi ~ mg. SEA? gy = UT 2 St 2 Ss For the rear face: 248mgigh 315 80m « walt) hy ~ eet: Baath (c.16 -16) RE ee?toy Sg Ht 24ims oh SEL Neng ig Tig oit : a Hy a7” R (t) hg2 - ———? —— us on Yao +—aty 2 4s . “sa 2 y3 (c.17) 248g. ty . Sa4El, Bang. Morty. 8 Veoy = Wrlt) hy — “a Yoo ‘ae s+ al Xs > {.18) For floor levels, first floor: i ("e«+ Maat, ath “Seats ma) = 51 pity hy = eR (9 By] tg ate, Sex) + ; [wry (td hy ~ wrt) by} + kelyy ~ ya) - Kays + 52 ("s 8maby (7%;Fay rhy4 a) (Smg.h » SE" Frou) (C.49) Titshy - -( «ORs jun) Second floor: $e Ge + Teale + Stats + esate + un) = pw ett hy - wp (t) hy} oH Lereich ta ort) Be] + Ralvy = a) — Babe = 9 + Pex) med | SEE) +9 Svs Erttg te (= Fao, Mahe +| Semis) - (8m,hy My (TT Math. RT) Gemsath \ ag Ten 7 ag Fsony | iC 20) “ee - 3 Vax s) 139 SECRET —- RESTRICTED DATA