Find HCF By
Euclid's Division Algorithm
HCF (135, 225) = ?
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2
Answer:
Step-by-step explanation:
se Euclid's division algorithm to find the HCF of: 135 and 225
225=(135×p)+q.
⇒225=(135×1)+90.
⇒135=(90×1)+45.
⇒90=(45×2)+0.
∴HCF(135,225)=45.
bp2019laptop:
in last step when remainder is 0 ,the divisor is the HCF
Answered by
4
Use Euclid's division algorithm to find the HCF of: 135 and 225
- 225=(135×p)+q.
- ⇒225=(135×1)+90.
- ⇒135=(90×1)+45.
- ⇒90=(45×2)+0.
- ∴HCF(135,225)=45.
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