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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 2
# Folio 62v, page id 00068126:0124
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 63r); this page is its left half.
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# Lines: 42 recognised, mean confidence 0.84
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en
laterum
inter potestates summa larum trianguli bascos, ut
meeta preportionatis inter latera est ad laterum summam
Itaque tomo) MR est ad rectam quae potect A qu.
O= qu. id est (pet 8) ad De, ut mebra preportionalis n inter
3 MO et 3 MF  Scllcer 6 et 7) ut dimidium latas de
Nor qua0 qu’est ad M2 Kursus (Hmo) M s DH et
t
Laca
n  Qa qu. Suplo Friangulo 03MF. quod etium
habetur, si mediae proportionalis, inter summam et disselen
tiam baseos et summa latenitus, ducatur in dimidiatam
mediam proportionalem inter summam et dissetentiam baseos
notum
et differentia laterum (per nostrum canonum invecti
gandi aream trianguli ex datis lateribus): ergo (per 1I et
12) fiet (13 mo) Ma in a 03i+FE= Vor  qu 67 qu
fiet
seu (pere) BC in dimid. V0 qu-0 8 qu. Peu MaadBe
at
ut a dimid. 0F qu0∞quad O31 +FZ. ergo (per
10et 13) fit (14 mo) vol a qu0pqu ad ut et qu
c qua fionteF adan ut et qu
OF O∞qu. ad 03+Fa scutoda ad et autios qu.odqu.
ad2 qu. -0∞ qu. sed (15mo) OH1+F ad 3 Mo +3MMF
 seu ad A2 est ut 08 ad 3 MO (per5.) Ergo (per 14. 15)
fit (16mo) OH ad 3mo utsF qu68 qu’ad equ0
Sproinde
 et rima (17 mo) _3 Moque-81 qu id est 3Md1 qu.
 eot ad 3 Moqu. ut A.2 qu - 0∞ qu demto O Fqu. 09 qu
e
seu ut Aor qu-6F qu. seu ut Bequ. est ad e qu
O∞qu itaque ex 15 et17 (12mo) funt inter so
L3MH
(quae ut velotitas circulana) O (quae ut velocitas para
et
quae ut
ut
centrica) 3M (vclocitas inorbita) qua ut sunt interse
DE intente OSquB qu(seu mod. prop. inter OF +0F
et OF.) et A2 quie∞qu. (seu dupla med. prop. inter