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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 4
# Folio 75r, page id 00068049:0149
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ec- Amyus
ce- n yy
aequanda cto. Si fieri potest, fiat:
PX + 9, et fiet 
X +
rBCCErrtLUrX+Cx
 mqq impol mppax
+CC YY+ECCYX+CCKX
n 9q in qpX -npp XX
debet uquar qtd Cr + ac YX + b C rrXX + 4c r X + e X
iCCriqcerrnqpu- cerrppXX
=2CErmgqu -2CCt Emqu - 2CCY m pp X
unq
l4
=cemgqXX =ceqp X) cmpp
+auingyp + nmpex
mn 9 + amn q pX +6un gq ppuXX+ EmMqsi X + nnp
Iit  8 10 + 1 X + 12X + 13X + 14X aequantus coto E al ab a+ bx + exx
seu a +2abX 42aCX
seu b =
+ bb XX + 2bC∞ + CX
a = si0 c = 114 - 2810. 14 + 12 = bb
512 = 2 60. 14 et (2 10. 12 - (2, 10 s14 = 1
et () V 12.14 -2114 110 = 13
seu (4) 10. 12 - (8)10 14 = 112 et 4. 12. 1 - (8) 14. Sio = 12
sed hic calculus est prolixior sumamus breviorem:
De + Ce + de +F aequant. quadrato sit e = _  a+
detk
PX + qX +Y = C
X + 25X+ss
fiet b03+ c05+ d05 + f5. sunt arbitrariae quatuor, ob valorem ipsius e, et
quatuor ob quad eatum ti indefinitum cujus latus. X. X. X.. X
in summa octo, at telluim comparandi, sunt septem.
qui calculus non minus est prolixus.
CC - mmgu. in cc- chgu  = C + mu in c - my in C+y in c- Gy
paao
b Z ∞7
C+ = X a yZ x 
C y = L V XCd =  =C -  X CoZ = co ZB - c = c - Z vX
fiet ∞ = 2C,: v X + etZ = et mc = Z vX, : v X