Use
Euclid's
division algonithm to find HCF
155 and 1385
Answers
Answered by
13
Step-by-step explanation:
Expert Answer:
By applying Euclid's Division Algorithm, we get.
1385 = 155 × 8 + 145.
Here the remainder (145) ≠ 0.
155 = 145 × 1 + 10.
Here the remainder (10) ≠ 0.
145 = 10 × 14 + 5.
Here the remainder (5) ≠ 0.
10 = 5 × 2 + 0.
Answered by
2
By applying Euclid's Division Algorithm, we get.
1385 = 155 × 8 + 145.
Here the remainder (145) ≠ 0.
155 = 145 × 1 + 10.
Here the remainder (10) ≠ 0.
145 = 10 × 14 + 5.
Here the remainder (5) ≠ 0.
10 = 5 × 2 + 0.
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