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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 14
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De Figura Trabis aequaliter resistentis.
Hujus schedae pagina prima et secunda tentavit, et post finstraneas ellagationes
in annodatiuncula huliqus partuae signo s absolvit. Ingentum spagina tertin et quarta
es ec2
Nequatio calculi differentialis
a XX aequ. cyy - 55 is.
positis X aequidifferentibus,
Sit y aequ l + m X + n XX + pX + qX + rX + tX + v X + ZX
fiet cyy aequ. UFEluxtnXX +ElpX+ ilqX trX + ultX tElvX +217+8.
axX
emmererum imp Emus uur Emt
a
sI
nn Enp Enq
1 n
12
1+
201
PP
Lq
301
Eur
2p4
1
a2
Euio
Ent
2PY
56
si abesset a. possent omnes literae poni aequales
nihulo, pervata sola litera n. Nunc vero
0 aequ 0+0 + 0 +0 +0 +0 + 0 + 0 + 0
Ergo laequ. 0 m aequ. Jare.u. 
P aequ. 
2.2.6. 12aC
xba aequ. 
l
e
hC
24, 2. 6. 6ci ac
∞1
seu
pqu
=
3 fac ∞ 10 c-
2.123.20 cC fac
2aequ. +
2.2. 2.6.6CVac
2052ac 222.6. 6. C sac. 2.0. 2 fac
seu qaequ.
e
c-
2.6C dileris
2.2. 26. b. C fac. 2. 6C. Sac
aC
Et ita solutum est pro
blema. Videatuu
pagima versas
sign
ut progressionem seriei arte aliqua compendiosa inveniamus considet
remus terminos hos: M. n. p. g. erc. (nam eva rescit)
et terminum vocemus. Co  numerum terminorum, se qui
uno termini
idem est cum numero exponentium d vocemus , priorm
tunentem vocemus ) ad huc soquentem B, interm
airtecddentem
appellato ) proxiine
numeri terminorum remotum ) intervallo numeri terminorum demto
computans exremis
uno remotum (H- 1. et habebitur aequatio
ed aqu. 
2C. H. H
1
redit
 (2)aequ.  cd. riu
2C. H.H+
co(Hsco + (H- 1) co + (2) co (H- 2)d
aequ. (1) (H) + (2) (H- 1) + (3) (H. 2) + (4) (H . 3) uique ad (A+1) (H21
uqui
verbiquatia:
Ain +F n + 1 B
30
44
2
est ondinarum
en et distincte
explicatum
quia ad est
ad est a
Dideo remsuce
tere positis
inilu
aequalibus
pretermt
et n.