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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 104r, page id 00068193:0209
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e
De Mo DIFFORMI, seu
accelerato vel retardato.
e
es
Def. 1. MosYs VNIFOR MISER SCCVNDVM SEMPOSA
ACCCLEATVS vel RESRDASVS est, cum aequalibus quibus-
cunque temponis partibus transmissis assumtis aequalia sunt
incrementa vel decremente velocitatis.
Vef. 2. Mosrs xizosmisea scerxarm s8AT1A
en
AcCELEaArs vel REstOAVs ett, cum quibuscunqueaequa
litus longitudinis percansae partibus transmissis, aequalia sunt
velocitatis incrementa vel decrementa.
pep. 1.
In motu inde a quiete uniformiter accelerato acqui-
sitae velocitates sunt temporibus impentes proportionales.
snt (Fig.
4
4.
ex
)1723 et 253) aequales, erunt et 162C.
et 2E3C aequales (per def. 1. huc). Ergo 26F ad F3C, ut 1C1E
ad 162C. Ergo IC, 2C, 3C cadunt n rectam. Itaque si AJ rint
 c
tempora, at se velocitates,  erit Ad ad A27, ut 1SIC ad
2F2C, id est, tempora ut velocitates.
Prop. 2
isdem poritis Longitudines percursce sunt m dupli-
cata ratione temporum impensorum vel velocitatum acqui-
sitarum.
Nam longitudines sunt ut facta ca velocitatibus FC m
tempus A3
a
ordinatim duetis (per prop. 1. huc vel per proto. 5. cap.
C
de Delocitate muniversum.) Ergo longitudines sunt ut truangula
Ca
ATC, id est, ut quadrata ipsarum As vel SC.
Pnasi. 3.
spatia motu unitormiter secundum tempora accelerato
aqualibus temporis partibus ordine percursa crescunt ut nume
ri