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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 48r, page id 00068198:0095
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si turvam CC langut H(D occurrens coordinatis nonnalibus AT, AB, in T ut C
C
a
n
+ 100a
sl
Bs lB. C
10l.
101
AT sit Z et
C TA A
= 10I
Ho
AoL 100 av
2110
6. 110
a
1O
101
10
4. 1d1. 11d Xy
c0. 110
2B sit
ponauns
ce
y= X 9
151
1 10
101
=G
jam
ntum
: v
m
ippus
onicar
100
110
ax
26
2ax - locy - ba0
hao exprimatur aequatione
locali ad rectaru curva concursu
HD. HO
. 100 ax +a
iaque coneneraliter si  relatio inter Z et
CX + 101. 181 yy = 100. 10d a
110. 110
101 XG 
V2.
10
le
subluto vatore
n = od ax = 11d XZ = )L
101  101a
e 11O
X et  ad curom
HC
t 2 101XG ( = 2. 1DOAX
11O
L
L
sit X = 1019 =c0, fret (0∞ + 2 100 aC + 100. 100 ea 
u
pat
10,a. = 2. 1109 = 11dX =
10c
L X  L. l8 y = 10O a
2 11d
(P) XX + = gy + 100 aa
= 101 y = 10d a
Ca-
D
e
a si
00 a7 11,
n - X, . y = - Z.- 108 + 10y se 
et differentiando secundu Z fiet
ol
v
ribebitur aequatio inte
L1011
+
e
VHIIOydx: dy =1IOX +101y = 101 X dy: dX)
et AB sit X et BC, y fiet Z
100 + 1OZ + 101D = 0 siel 100
b. BC A
110
D
= ydx: dy) = X et V- y - xay: dx). Esto aequatio
x data relatione inter AT et Ab quaeri curva C
erue
110
10
n
1oc
110
∞1. to
110. 110
50 sit _ + (100: nop
a
tanentsum
xota formaa
A 1W. VO
siet 1 +4 10140 aG =0
20. W
est parabos
quae est
n
ad parceclam