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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 215r, page id 00068193:0435
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# Lines: 61 recognised, mean confidence 0.85
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mi
itat
fur
est
are
te
Han
uti
cina
ria
um
MM
elta
im
a C
lom
Vicu
im
p. 4
oton
qua
mut
set
De Concursu Corporum.
C
seu AC et FH, ad quadratum AB. Sed summa quadratorum
AC et fH aequatur quadrato ipsius AB; Ergo et potentia
E et F simul aequantur potentiae iprius A.
Prop. 24.
Petus corporum concurrentium fit sevindum re-
etam perpendicularem ad planum contactus mpuncto
concursus quatonus ea directione ejus ipta motus drectio
componitun.
St (Tig.
)corpora A et S concurrant directione
As, ad planum contactus (scu corpora ambom puncto
concursus tangens) CB angulum faciente obliquum,
ex puncto B educatur BD normalis ad CB, et compleatur
Nam ponamus quies cere corpus B (quia ad ictum nib
refert, quod concurrentium quieseat per prop. 7. vel peri
prop. 14.) ponamus praeterea motum AB produci motur
composito ea AC et AD, perindo ac si recula esset FG
e
qua dum motu CB parallelo transfertur ea AC m d3,
- 
51
interim corpus A iret m ipsa regula FG motuut AC vel
B, inde enim (per prop. 2.) manifertum est productum
ui motum AB. Sed in eo easm patet corpus A simul
10 
motum duobus motitus, uno in regulâ FG versus S3, et
altero cum regula FG parallele ad CB, solo motu m
regula FGversus CB agerem CB; itaque eum motus
AB idem efficiat, quomodocunqu produitus intelligatur,
semper ergo utus obliquus AB, non erit nisi secuntum
drationim DB.
dem demonstratur ea
contideratione Elastri; nam si (fig.) corpus Aveniens
motu ut2t, et ibi incurrens in Elastrum LM, pergat.
ul
linca