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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 155r, page id 00068199:0309
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2
de
linea centrorum
gravitalis
sint AA centra
gravitalis hian
gulorum. C1B2B, 
C2 (3B etc.
Centum gravitatis ipsius
C, B 3B est 2E. jo
bisecans 1A2A, vel 1E2A.
jungatur 2E3A, et trisecetur
in 3E Euit 3E centrum gravi
datis sec ipsius C1B4B.
jungatur 3E4A et
quadrisecetur in GE
et ita eut 4E centru
gravitatis ipsiu
C1B5B. et ita
poro iisque ad a
antam
 quod sit cennu
s
gravitatis totius
sectoris LCM
incipitantem N sic ut sit LN
dimidia CN. Et siminer se in
radio quocunque c
ut sA, ita at P5A dimidia ipsius C5 A
atque inde ducatur recta SH.R ad R centra in gravitatis
is ipsia sectoris CL P. erit sA. R in lineae centiorm gravitulis
ineps centrorum gravitatis (eritam ordine etengens et similiter si in altima, CM sumatur ex
esicnt sit MV dimidia CY. jancta CZ S4 et
tangi juncta ex praevemon tratis Tangit ujamque. Ergo sesea inde ad centum zaritatis sectoris et M dumri nempe
ducator recta Mus fanget lincam centrorum. ponamus
F jomnes 1E2E2E3E524E esse aequales, pihnt patabere
 reoremus gentrale rectam 4A4E a centro extrema particula (ABSB) nempe
circibri VN et VAM quaecitur quis dobrat esse ang utque MVN ut coincidat eom ? a 4B ductam ad centrum graritalis ipsius C, B5B, nempe ad 4 toti bineae centrorum
nempe NE4E aequatei adeoque rectam VZ aequari lincae NEF
31
3E 4G