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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 268r, page id 00067993:0537
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AF Ra AG= R42a. AH R43a. AE R9 44.
(a)
AB AOF= aa 2 = (a)
(24)
i
= Ra, a= a 
6
7I
a - a + aqua = (02 + Rq 2a
4
CGH = R92a  a - R92a , + 143a =- Rqra,
((2 2a + 193 a) - 192at
DEINIa 24- a p a+ p a Ca - a + 293a
(4 + Rg0a 7
t
+ a = 1a + XRq2a + X qu
ABCd =64AEG = a AB. Ba = AD. dC. BC.
AFGHCd = 3 +3+2, + 5+ L + 6+ h + (47)18+ 4 - n 4 
u
= 95.4 ergo
ABCHGF - 64- 95 - 128 = 9533716 2
+5.5 2 +3.
Momentum i hilinci Converi ex AdC, ex AD.
2 s
24a a
2+2, 4 +1. 4 = f + 11 = 32.
3a +a. 24
AIF momentum ex AI. est pyramis AIF dimidiata. Py ramisautem est Fi H -9a:
a A1- a
 B ergo perdum moneolum 3a3
Rectanguli ARF momentum est rectangulum = 3a in 3a = 9a
tianguli FNGLa 9a + 2a = 11a
Rectantuti MRXG momentum ep  Ga  5a = - 25a3
tiansili G0 es 2a 5a + 2a , 15a Y 24 a Ey a 52a  2+a
3
Rectanguli MDH = 28 a C
trianguli APC. 44 2E
a3
Ergo am ergo summa sit Momentium seu promentum totius
Tilinei convegi erit 211564
qua divisa per sumia hilinci 95 a siiet
distantia
ponatur gd DZ esse 312 centrum gravitatis
312a- 3ara
5
15
Trilinei erit in recta gdR; ac prointe recta QR. lisecabit promenta
Trilimci ex recta DC. quod an verum sit, ita inveniemus. 
7a - 147a3
hiauguili AF 34C 3a a =na, - 66 a- 11 a
Rectanguli sen
27aba Z5 3a = 27a  184 = 48b a
i
Ab alho latge habemus Rectangulum ZX7G G - 2a + 272a - 27 a  (B a = 36a - + 86c
Rectansulum OHP = Ba
2a = iha
95
2466 4a + 2= 8a + 2a- 29 a
31
Cmmnareae a + a
3 a
88
156 a
26
Momentaum rectanguli IdSF 2Y a
de Residuo N +VZ mox
Triangulum oGH
AB 7 C
ses
le
Oistantia centri gra
ditasis momentis aba