[" If "d" is the "HCF" of "56" and "72," find "x,y" satisfy- "],[" ing "d=56x+72y" .Also,show that "x" and "y" are "],[" not unique."]

If d is the HCF of 45 and 27. Find x,y satisfying d=27x+45y.

If d is the H.C.F. of 30, 72, find the value of x & y satisfying d=30x+72y .

If d is the Highest Common Factor of 32 and 60, find x and y satisfying d=32x+60y .

If the HCF of 56 and 72 is m then find x and y such that m=56x+72y

find the HCF and LCM of 30, 72 and 108. Also show that HCF xx LCM ne Product of the three numbers

Using prime factorization method find the HCF and LCM of 72,126 and 168. Also show that HCF x LCM is not equal to the product of the three numbers

If xy= 340 and HCF(x, y) = 20, then find the LCM(x,y).

Find the HCF of 72, 108 and 180. (A) 72 (B) 24 (C ) 12 (D) 36

If HCF(x,y)=18 and xy=630 . Then find LCM(x,y) .

The area of the region containing the points (x, y) satisfy-ing 4<=x^(2)+y^(2)<=2(|x|+|y|) is