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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 34v, page id 00068196:0068
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068196&page=68
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sit a quatio ad Conicam datam Z 100 + 10Z + 1o2Y + = + Z- vv Z
200 + 210Z + 202V + XZ + vv =
rursqus aequatao ad Circulum erit, et fiet v= 300 + 310Z+  4Z: foZ. posito
300 =100 +200 et 319 = 110+210 et 302 = 102 + 202.. et fiet
13021C0 =100902.
+302 1107 = 110303
+30 302. 22.=
o
+302302. 2Z
VV - 300 -2.300. 31C7 - 2.3604Z2
 21620 22
 - 2. 31042-
HE
sit aequatio data  - 14 - 1349Z - 1294 39 -  1497 - 99 7 4 = 0
Exz.
Ceut
Ht22
HI H
310 = 14 seu 210 =  1 = 10 Ex e erit sit 308 = 302 h seu 100 + 20. = 60 2t 202) h. t
A. p.
27
et fit
202 = coct h) + 2oot. h) L 102. Et ex Z. fit 10302
et fit 10 302 - 102. 302  Ex   eul 300 = 110. 302 - 102. 302 4 11 + 10 4. 302 10.12
b
y
Res absolvi potest, sed tanti non est.
ex
2.