How to find hcf of two numbers by euclid's division algorithm?
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You can find H.C.F by performing long division method. Keep doing long division until it remainder comes to zero.
Then , after you get zero remainder than u should written in the form of this
;- By taking large number be a and small no. be y ..
Dividend = divisor × quotient + remainder ...
And whose remainder is zero that dividend is Hcf.
Example is shown in attachment..
(*Kindly have a look on image that is attached in this answer.)
Thanks ☄️☄️
Hope it will helpful ☺️☺️
You can find H.C.F by performing long division method. Keep doing long division until it remainder comes to zero.
Then , after you get zero remainder than u should written in the form of this
;- By taking large number be a and small no. be y ..
Dividend = divisor × quotient + remainder ...
And whose remainder is zero that dividend is Hcf.
Example is shown in attachment..
(*Kindly have a look on image that is attached in this answer.)
Thanks ☄️☄️
Hope it will helpful ☺️☺️
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Answered by
1
Answer:
To obtain the HCF of two positive integers, say c and d with c > d, follow the steps given below:
Step 1: Apply Euclid's Division Lemma, to c and d. So, we find whole numbers, q and r such that c = dq + r,0 ≤ r < d.
Step 2: If r = 0, d is the HCF of c and d. If r = 0, apply the Euclid's Division Lemma to d and r.
Step 3: Continue the process till the remainder becomes 0. The divisor at this stage will be the required HCF.
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