Question

Using Euclid's Division Lemma find out the HCF of 420,130

Answer 1

Euclid's Division Lemma =

a = bq + r

Given Numbers = 420,130

Finding HCF (Highest Common Factor) :

420= 130×3+30

130=30×4+10

30=10×3+0

The required HCF is = 10.

Thus when we divided 30 by 10 , the remainder we get is 0.

Answer 2

hey mate here is your answer ✌♥✌♥✌

Euclid's division lemma is

a=bq+r

HCF (420,130)=?

now here 420>130

so by applying Euclid's division lemma

420=130×3+30

here r=30

so 130=30×4+10

here r=10

so 30=10×3+0

here r=0

so HCF (420,130)=10

hope it will be helpful to you

mark me brainliest ✌✌✌✌✌