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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 1
# Folio 11v, page id 00067996:0022
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 )l + f9) = βh l + βab r0.
CYI + fd) + + dBl + a A β 10 C)
gev + dc) + bBβ + Ahβ 0
fV + aB a 1
 gcV + βbh - 13 
r
ed) + 82β - 0.
 fiet Ve C
u
(6.) ad est nunem datus.
 sit + ab (7) Ex p Aeq ex Aeq. 1
il + fg
V H el +  a+ (8)
G- b Xp ∞ bB + Ah y ()
ge + dc
ex 7. c. 8. An hlhle + abel + hlfd rab fd - Dc - ad c - DB 2
et + fd eitq 2.
E Aeg. (12) ex Aeg. 1.
C
= PH- Pab 597
Acq. (13) ex eq.  Cp + 13- ebh
Acq (2.) Eupo cx oey. n. et 3. fer. ar yf- Bb1 Bhl9  f
=X (796
Aeq. 17. de 50819 (2 + a bhl  - p atlu - C2597 + cxlgb
C∞ 9b 42
exag. 2.
(Ar. 18)  1 rq. s et 34 q. 3  V 4 elit. CH
valves C
BDβ- Ahβ 9e)
Pro d. iseratur Ejus vala, et conferatur aequatio orta scum uno ex superioribus,
in Numeris
rectum
Dato circulo Dato Ccirculi De Radio invenire sinum rationalem
fiet
ad a Radium et sinum versum. problemu hoc coincidit
cum altero; invenin
2aX p, X + 1
X + y +t bx - cy + da o.
= ab + 2aZ p Z 4
a + b v
ya
e
v
Em (a 6),  +2) X + 2xa(r a) Hoc suile
s
e
Y2
x +
24 + b pa
2a + B
+ 12 , 1Cp95 14
1
ad
s
31 (∞ 2p ex +S
1
Ergo YBP 
hod ponendo  sp
p 4. 4, 2
tier
Ner. hlge + abge  hide + abdc  cl bd + clah + fybD+ fg Ah
ine
X