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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 31r, page id 00068073:0061
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Si excogitari posset linea ordinaria positione datu, tangent
canscendentem, ut Cy cloidem haberetur dimensio alicuius arcus
ordinaria
circularis. Ita beri possunt lineae positione datae quae pecant
transc endentes ad angulos rectos verbi gratra es quam
evolutione transcendentes describantur ut intangens circuli
ad angulos rectot secat evolutari circnli
y.a
ut
si + l-1 +. - 1-1 = chordae p. sita
2ex. Hinc ( data relalio in ter
vea
arcum  chordam, ut certo casu haberi potest in casu
sia y arcu
maxim potentepo u substitur valor ejus per
sed et praererea tamen etiam potent investigari mox aml
vel minima ex hac ipsa equatione d
gia 11181 y =  lW.   lit 1-1 ay = dlit
deo
l1- 1.1 dys =
Cd
co + W = v dit + d- dx
L++ a - l1+ 5-1 dy W  dv - dcs. Et de
et dco -dv - (1+ Y-1 dy Wo H = l1 - 1- 1 ay  Ci
as
yia
Ego dv = l1+ s-1 dy 1+5- 1D + l= - .- 1 dy 2 - 1 - 1
si hacoquatio transcendens finm vamis di ad
maximam sed minimam piecialibus conjungati
aut
Varia poterunt inveniri novae soluves
hascen problematum absolutae trauscendentes
ota
ii in
in