Full text: Allgemeine Theorie des Electrodynamometers

  
  
  
  
  
  
  
  
64 VIERTER ABSCHNITT. CONSTANTE ELECTROMOTORISCHE KRÄFTE. 
  
  
e-hst —Pkjt (+ kg DB: ae re 
[9 = pie ee nk ee 
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
ko —Kı — kg kı— kg —e 
2 1 
Der EEE Poe” (Kot Es) Pıo 0 -(k+2E,)t Ppı ee (k]7t&ıt&a eh ig 
es ka—ko— :ı „ m g Ey a |. 
Pıa € —(kı+%Es)t Pıs Ce (ko + 2E1)t Pre” (ko+tE&ı +&5)t Pı5 „o(ket2Ea)t De z Per Est £ 
7 — Is, a kı = ge TE9 ky—ko— 289 Mr &1 1 & 
za q — 3&1t — (DE) +Ey)t _ VE,)t 
Pıse 9E1t PioC (£ıi+8&3) Po: DES Pa Be 1 Po9e (2E, +83) Pose (€£1+28,) ei 
k, — 25, kı—2 n ne ge kı—2e1— 8 4-9 
Be Bee Est ı Be . Pos a (3E1 + E32) Poze” ME) +ESIt . Pa . ı+ 3&3)t Poge Hi A 
we kı— te kı —3g, mEg I, — kı— 389 kı— te, 
a PateTär ı Pater = Palo Posle arte me nee Dee 
a: - 35 
k— &1 k4A— 89 kı Fr 2e, m =. Me zen Fre &)" Sn 
De Page” (E1tE&o)t Dane ee 
(k, —28,)? (— 21-0)? (k,—2e,)? 
5 = kt De ®i p e (kıtka)t De 
kzt| TO 0. erh ER + 9ote "et 4 5 
e I 19, (8) 120( )] ko AR Ak, Pa 1: ko — 2%, se —h, A —ky = 
eı Pe pP (kı+E&ı) oe Pre (ky+Ea)t Pe ı)t PoeTkat Ent Po 0 (k]+2&}) . 
ka—k,—e k—kı—e —£ —e k9—kı—2e 
al 1 2 1 2 1 el 
ii Pı De (kyt&ıtsa)t ı. Pia 0 (kı+2Es)t Pıs ea +2E,) Ppı 467 (kot&]+tE&s)t rn Pe Were) 
ko—kı—s1—e, ko—kı—2eg 2 (er 8) at 
—£ıt — Est —9E,t IE _ _ 
ı Pıse € . Pıre Est e Pıge 1 Ir Pıge (E1itE&o)t tn VEyt . Pare 3E,t . 
ko— &ı a: ko—2e} ae ka— €g kg — 98, 
E Page! (2E, +8&3) Pas 0 (E1+2E5)t Pe? Dose Pose — (38, +E&9)t Par e Ei tEo)t 
en a k m ky —4e, k,— mcg 5 9 — 1, 
&1+38,)t — Est 3 5 ig 
Es Da + Pa 29€ Pate E Pate”? Be a ten HE" 1 _Pale %e,t 
Be on 0. de 
ei) 2) 2a a 9 201.9 ne 
DE Pet Doc = Dage ErtEolt Pe” DEst 
  
  
(ka—s1)? Ger (kg— 2e,)? = (ko €) — 89)” . (ko 2e a 
Damit die durch k,—k, dividirte Differenz der beiden Reihen leiehter geschrieben werden könne 
führe man folgende abkürzende Bezeichnungen ein: 
  
>») en 
I, le I I- Me 
  
  
ye— 2 I Pı q 
: ko k, s ko—kı (ka—k,)? : 
= 2 u DD 
Dee 
  
a 
  
 
	        
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