If HCF (1008, 20) = HCF (20, a) = HCF(a,b) where 1008=20×q+aand 20=a×m+b. Here, q, a, m and b being positive integers satisfying Euclid’s division lemma. What could be the values of a and b?

If HCF (1008, 20) = HCF (20, a) = HCF(a,b) where 1008=20×q+aand 20=a�

1.	If HCF (1008, 20) = HCF (20, a) = HCF(a,b) where 1008=20×q+aand 20=a×m+b. Here, q, a, m and b being positive integers satisfying Euclid’s division lemma. What could be the values of a and b?
Answer» $If HCF (1008, 20) = HCF (20, a) = HCF(a,b) where 1008 = 20 \times q + a and 20 = a \times m + b .$ Here, q, a, m and b being positive integers satisfying Euclid’s division lemma. What could be the values of a and b?