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SOLVTlO GENERALIS 



Cafiis autem 2 et 3 diuidendo formulas per 19 , 

 /=i 19 et ^ — J-i.ip, dabnnt; 



vel | yel 



Ar:n4;4 A = i5 A = 5A = 7 



B = 13 T 4 ergo B = 9 f eu B = 3B = r? 

 C=i 3 Ti C = i2 C = 4 C = i4. 



ok 



D-194-1 D=i8 D=6D = 2o 



Cafus IV quo /=5 et £=4^ 37 ^ at • 



A = 41 + 148 

 B = 79 T 148 



C^aS^T 37 



ergo 



vel 

 A = 189 

 B = - 69 



vel 



A = - 107 A = 6*3 



B: 22 7feu B: -23 



C = 252C— 326 Cz: 84. 



D= 94 



D = 319 + 37 D = 282jD = 256" 



Cafus V quo /= 16" et # = -4^ 26 dat : 

 A = J 73 ;+: 104 A = 277 A = 69 



B= 211 -j- 104 ergo B— 107B =315 f eu B = 105 

 C = 256" -j- 26 C = 230JC = 282 c = 



A = 23 



94 



D = 35 2-f- 26 D = 326;D=378 D = 126 



En ergo plures cuborum terniones ex vnica pofitione 

 inuentbs : 



2 27 3 -\~ 230* -±-277'^: 356' ^ 'I07'4-3 56' 3 r2 27 , +326 , 

 i07 5 -h230 3 -i-277 3 =: 326*1 23*4- 94= <^3 3 + 84' 

 2 3 3 "H 94 J -f- io5 5 = i26 J 

 7'-t- i4*-f- i7 5 = 20 J i 

 3 5 -H 4 -f- 5 5 = *5* 



vnde colligitur 

 356' - 227* = 230 5 -f- 277 5 = 326*' - 107 1 ; item 

 xi6 s -~iqs'z=l <^3 3 -f- 84 5 = 23*+ 94* 



Exem- 



