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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 132v, page id 00067993:0266
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videndum an infiniti parabolae serviant surdae serviant ad circuli vel Hyperbolae
sin taenis s
ponatur ne
Grultatrilis
nn ergo pisto
summae sutm
. seu E1
a- b
sit Z1 A X Ergo Za - B7 a. et bp Za -a. Ergo bp, a - a
sit a BCB -x. fet b pet d -x - c, d - x
dtx dgx O Porro momentum
1
rduro
Va B erd. X ∞-c sdx
et b ad X0 + 1  Y d- X +4d -x
onstans eut B psile jus
entus y
Sd+x
hat quadrari potest, pendet enim exirculi summa summarum, quia momentum
V’exe est aequatio curvae factae exapplicatione arcuum ad tangentes
7 jum obetrianus ulc similia 4 G L ARG. unde AB in GLB GW in AC
hujus ergo figuaae quadratura scendet ex quadatura Hyperbolae
quae fiet arcubus ad langentes applicatis vel tanventibus arcui postea
in rectum extenso insistentibus, a concidit quadraturae Hyperbolae, ergo
ujus summa:  sa B X-
l 
ad Hy perbolico complenent
antentm
+yet ptet extips
tiui B. ipsae. y y y3. ex soeletiam ipse 7
caterium
maximus ex ipsis  e ent areuo ssi et ulta seu summu Y. psitaltinhati
D, in F 8 distatatia, a vertice complent ete spatium 
nti
complementale, rae autem s.c progressibiis Geometricae
po et ipsa sumrum ipsarum (B.) e eae haberi potest
idem in quolibet arcu
spatius procurrer in nitim cum verla I. cene ommute atrori ca
Summam:
a - b
e
ejus pender ex circulo–
dit sp
3 Jum. 19,76.
. inde Z) a at  a a + b + b  6 Quadratum Arilhmetica liculi et erp. nomnihit variata. ponemo 4 rego. u Bx b. ut pencamentum ani
1. 1.. aartalliua lum