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Use the Euclidean algorithm to hand-calculate the greatest common divisor for the integers given below. 479 and 2,071 Step 1: Find 91 and r1 so that Then 2,071 = 479 91 + 1, where 0 ≤₁ < 479. Step 2: Find Then = 2,071479.91. 92 and 2 so that 479 = 1 92 +2, where 0 ≤ 2 < 11° Step 3: Find 92° = 479- 93 and r3 so that r1 =1293 + '3' where 0 ≤3<2° Then = 93°

Use the Euclidean algorithm to hand-calculate the greatest common divisor for the integers given below. 479 and 2,071 Step 1: Find 91 and r1 so that Then 2,071 = 479 91 + 1, where 0 ≤₁ < 479. Step 2: Find Then = 2,071479.91. 92 and 2 so that 479 = 1 92 +2, where 0 ≤ 2 < 11° Step 3: Find 92° = 479- 93 and r3 so that r1 =1293 + '3' where 0 ≤3<2° Then = 93°

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Use the Euclidean algorithm to hand-calculate the greatest common divisor for the integers given below. 479 and 2,071 Step 1: Find 91 and 1 so that 2,071 = 479. 91+1' where 0 ≤ r₁ < 479. Then = 2,071 - 479.91. Step 2: Find 92 and 2 so that 92° Then 479 = 192 + 2, where 0 ≤ 2 < 11° = 479 - Step 3: Find 93 and r3 so that Then 1 = 293 +3 where 0 ≤ г3 <2. .93°
Transcribed Image Text:Use the Euclidean algorithm to hand-calculate the greatest common divisor for the integers given below. 479 and 2,071 Step 1: Find 91 and 1 so that 2,071 = 479. 91+1' where 0 ≤ r₁ < 479. Then = 2,071 - 479.91. Step 2: Find 92 and 2 so that 92° Then 479 = 192 + 2, where 0 ≤ 2 < 11° = 479 - Step 3: Find 93 and r3 so that Then 1 = 293 +3 where 0 ≤ г3 <2. .93°
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