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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 11
# Folio 18r, page id 00068056:0035
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Videumus an conciliari hic calculus possit cum nostra prima survae (alenario Hypothesi
nempe . lic yasav uetrva et Co=, sdr trr. eo= s fortovrm
d Tor ia videamus an 2 Co co- y = seo do te feodo (do (desor.ha
(52 vv Cd = EKD ov -2Va + Y
y = a sdv: co-r
dy: dv = a:c0 y = (a dv: co = asixim
 vV. 2Va + rr + XY sor- 2va -aa F fdv: suo iva 
in Z vv-2va+ 2Y vv. 2va +rY
t  e a
dv  vag: a
2 S  (coag:a +edy: a
dua- cody.
dy: do = a: Yvo- 2av
Iv: dus = svo- 2av: a
Cddo = Cdt dus:a -
Cco1)
L  scvan te 
da-tdo +du
Ava: dy = a + C = svo-2 av
Xx-ua dxf: sxN- aa =
et ded
de xx-aa = dv Svv. 2av
co-y d + coto du -: coydeo = co du co -y
sei Co do = L it ded - = coy de = co dus Y co- yn
Cotdeo
dy = dva: sov- 2av
va dy = fVV-2aV 7 1d
dv + du = dV + draa: v0-2a0 = du, v- 2av +aa,: vo-2ay.
dy: dv = srv. Z ar a
Ergo deo = dx v = a: sor - 2a0 = d Fvr- 2a0 = fvdv- fato: x srv.  a
et dy = dva : cd
Ergo c0 = vp - 2aV
co = vo - 2a0 et codo = vdv-gad  et da: dv = v= a: c0
et dy = d0 pa: cb v- a
Y  cocotaa = XX  seu Coco+ aa = X = v-a
pag. naeced inventia
quod si haec alibi inventa conspirant, cum hes sequeretur ideo
du :dco = a: scoco taa
sequeretur dio:du seu 4 seu locotaa S dari ex Y seu co:y
seu dari relationem inter co et y verum etiam datur relatio inter co et V
ergo daretur et relatio inter  y et v seu curba (at enar esses
ex numero ordinatriarum. Quod contra sriora Ergo non consentit haec c methodus
deret pro Curva Catenaria
otro investiganda curva cafenaria cam priore:
nam non tit motus, nisi plus ponderis descendat. Ergo catenatitracta in F  non tadiret sponte
K
videtur debnisse proviberi quod haec Methodus agnsuca
soi proader suo n peltei quod ist fasr, crp Redit cii necqu edit eu cereum grarlals stu eat
in fra punctum medium in ter B B et A
+r6-+r 4r= aY + 3Y = 4r - dr + 45