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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 28r, page id 00068125:0055
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granicaris habere semper centrum communes iduero
facise est sint duo illa puncta AS. B. Secetur recta
A. B. in. C. vic ub. AC. sit ad. DC. inratione quam
postutat aequilibrium ajo. C. esse centeum gravitatio
ducta enim per. C. recta quacunque alia L. M, e in eam
actis normatibus. AN.. BD, cum sit AN. ad BF. ut AC.
ad BC, idest in ratione quam postutat aequilibrium,
itaque & L. M. axis aequilibrii erit seumomentum
bioecabit, idem est si exprimamus rationem reci-
procam ponderum, quam esuerationem ad aequilibrium
necessariam supra independenter à centro gravibatis
ostendimuo. demonseraro jam duo gravia C  D. centrum
gravitatio singuratim habenria, habere centrum
gravirario commune poterunt ambohaberi pro uno-
gravi ehabente cenrrum grauitatio. cui si addas
nouumaliud 2 suum habens centrum gravitatio-
atique dabitur eodemmodohorum duorum 42
centrum gravitatio commune. idesi drium O83Y 7
Hica porro continuando sequitur quobcunque gra
nium centrum gravitatis habentium haberi cent-
rum gravitatio commune. iam omnis figura
plana vel solida recrangula vec veras figurasamphi dex-
xias, ad eoque centrum gravitaris habentes revolui
potest figurae enim darae 5. VR. inscribi intelli-
gatur reorangusum (planae planum, vocidae solidum)
nel robundum (planae circusus, solidae sphaera), et quid
em siplacet maneim um quod inocribi poteso abt SEVCI.
LLinscri
bantur simititer rectanguta GFIXL.  FNV N. 8 ita
porroilerum continuando partibus residuio rectangula
3.3.3.3. habebitur aggregatum rectangurorum, a figura