Enter the number to complete the linear combination. gcd(80, 35) yields sequence: 80 35 10 5 0 10 = 80 – 2. 35 5 = 35 – 3· 10 After substitution: 5 = 35 – 3 · (80 – 2 · 35) 5 = Ex: 5 · 80 + Ex: 5 - 35

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Euclid Algorithm

 

Enter the number to complete the linear combination.
gcd(80, 35) yields sequence: 80 35 10 50
10 = 80 – 2. 35
5 = 35 – 3. 10
After substitution:
5 = 35 – 3· (80 – 2 · 35)
· 80 + Ex: 5
5 = Ex: 5
-35
Transcribed Image Text:Enter the number to complete the linear combination. gcd(80, 35) yields sequence: 80 35 10 50 10 = 80 – 2. 35 5 = 35 – 3. 10 After substitution: 5 = 35 – 3· (80 – 2 · 35) · 80 + Ex: 5 5 = Ex: 5 -35
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