Find the HCF by Euclid's Division Algorithm. 256 352
Answers
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Answer:
4 is the required hcf of 256 and 352
Step-by-step explanation:
Explanation:
Given in the question that,
256 and 352
Where 352 is greater than 256.
Step 1:
We have, 352 and 256
256) 352 (1
-256
96) 236 (2
- 192
44) 96 (2
-88
8)44(5
-40
4) 8 (2
- 8
x
352 = 256 × 1 + 96
256 = 96 × 2 + 44
96 = 44 × 2 + 8
44 = 8 × 5 + 4
8 = 4 × 2 + 0
Final answer:
Hence, 4 is the hcf of 256 and 352.
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