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# Title: Leibniz-Handschriften zur Jurisprudenz LH 2, 5, 2
# Folio 51v, page id 00068407:0102
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Nan Roudle auch wechum, wrevil eines reden altro nach dic
Cribrenten werotis.
apitol ist er wroths datior mam alta hinstes stunt zinsen auf hinsen
m infinitum tanseen solte. Her derlgri wosum mom wochnct 4 po
a
aec
4 oder 5 pro 100. Uud die hinsten in infinitum zumsapitat grehlorgen
rechuet, se tam mon, fesen, ab do ino ge ob solchis striel mache
alo de sapitat, gnorimust man vrihuo; dast dic
Menass striebles, mnn- eao iten feben esi zn bestn donit
so soih miht phazen als vearihnen ilbst gersichtt
Ssan uuo etraea non 5 jahe aufoingus denus
au fhindre untrre 5: Jasaem xalegrs die teuta
Adina lacbuantus zu kaussus), caerit dir leben
veninus Br sichrot
b a -
C 1 b -
BO-X
b
BD -X - +X
XH. 80-
1
a - b
vel
X +dx
idx
YH 80- x
Sydx 1S dy, 80 - X +807 d
ld drus
Eoobx Axy (+) Xy2
mo error.s ic potius: inlineis esset yda
in le
Y + dy
xy +xdy + ydx f da de
DX 80 a _. seu dus
axH Ax dy
ilam
Y B y. vel in numeris distincius: yxr y+ dus
80 - X
80- X - dx
in Timer; syox
 1)
so-X
Hinc: Sy+x H 80y - Xy - sx y. Ergo odap18 dus f8 Ldys 19 +x ays 1) po
ei
g
480 dy +X dy  ax cus
+ dedue du
in lineis foret y dx r 80dy = Xdy = ydx seu 2y dX 50  X dy seu
ddX B0
B Eooq adelur fitni Eriongaluca
Ergo yx p + A(Xdus By de 4 dx su f ax d +00 adus, x adus flxdus + dradus
L
+
+. dx ddys.
Ey p,  32 dus +28 ddy 4Xdys
Eex adiuatis seu terminis seriei
3. et edq (dy) aequ c - b.
seu quia dx p 1. fier
ED= X adus. Hinc assumendo tes
rut a. b. c. quibuscunque erit f du s b - a
 et adus p c - b - b= a seu c- a
it fiet 2_r 77 b- a +78 c - a F = x b - a = x c- a
seu 2a ∞ 77 - x B.b+C - 2a. Et pro a. b. c. Substituendo b. c. d.
E habetitur alia aequatio. Hino jam in qua etiam X. habebitur ergo modus tollendi
X. sublata jam X. eum restent tantum . a. b. c. d. et similes patet
domnia tandem heducta ad haec sola. y. du. daque. Quibus in llocum
 a. b. c. d erc. restitulis habetur C tandem aequatio tractabilis per summas
Esolas seu series. ut itat Quo sane admirabili invento tandem.
1
no
 nsit
 istam aequationem Sy dx B y + du in 80- x dx possumus statim solvere per senem
C ponendo: y e X  l+I+
mon
st smiple
++B . unde substituendo habebiumr valor. Ubi
esi contra XH..
XX, X3
tantum notandum ddus iitem txdus et similia
ropiun ando denti srculi pantem Matanda tunc expretlio accomprodatii sic unitatet
de non
on esse negligenda
i e