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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 110v, page id 00068198:0220
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(X, X b, 2LC) formula est, quam explicatione
aliqua deprimi velim ad foinculam non si secundi gradus
Si sit x = hh vVF AhFV+ aats, ia vvrirvtrr
tid  - b = hv+as + (ver Sab, hv+as- (∞+ Y Nab, : A (V+ Y)
et X- C = het aF + (vr) tac, hv + af - (vtr) Jac; aquer
dit v, +af+rtab, v + af - r tab = x- b, a qu (∞+Y)
h. Tab
ba
h+tab
attrtac v+ at- Ysac
hitat
h. tac
tin-ab
=X- C, a. qu vr)
hh-ac
si esset af+riab at-rtac fieret
h+ sab. h- tac
(t.h) +tr Vab- at tacC rabe sastu. hriactat
sit hr, lac + fab= at. tac + Vab, quod non licet.
sin esse es trtab: hato= at ervee: htvac, fic
rgo afliaf sact phrablra seasafiaberh vacera)
af liac 1ab) =  x l tac. nt) quod ekiam tonicet
Ergo videamus an altius ascendendo possimas
consequi quaesitum. Redipus ad Y(X, X- b, X. C)
sit X= quadratum a
hootatreaaq
qV+rotat
fiet X- b, qu (vura B vv atirsabvi
V.d= hh- ab
et 
 fageatiio
e
aptatia sb
oriac aapratiae  af.ri ange aac
xac ousvvererat)
04
hatac
hitac
h.tac
Unum quodq e his Compendio sit
ha- ac
grtio a
B+ab niab a h.tab trao
O= vetlotam B = vet Avtan
D = wvtphtaq Q= vv trb+ aK
h- dac
O = v+ =l - (ll - am), v+ =l + VCZH = am) = 57
S = v+ : X - X(4M- a(), v + Z 2 + +( d A - a (2) = B)
D = v + Ep = k abp- a4), v+ = P + Y (arp - a9) = hY
D = v+ = H = (ZNI- aK), 0 + ZN + ((L NH - aK) = 2D
ut ergo (X - b, X - c) seu (, 6, D, 4) depirimatur
ad formulam decundi gradus sub vinculo reliqua
Dec
et seu ut deprimatu sic X(v 7B731 18) fiat
fiat 4 = B et 1.
d= B et I = I ut se = D. priores dua
exhibentur pag. seq. 3tia restat, secundum quam freet
 il H(illran) = ZCara
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