The Greatest Common Divisor/Denominator is 39
39, 78, 117, 156, 195, 234, 273, 312, 351, 390
Euclid's algorithm is a popular algorithm to compute the GCD of two numbers. Algorithm: Gcd(a,b) = Gcd(b, a mod b), where a>=b and Gcd(a,0) = a Say we want to find the GCD of 72 and 105. 105 mod 72 = 33, so GCD(72,105) = GCD(33,72) 72 mod 33 = 6, so GCD(33,72) = GCD(6,33) 33 mod 6 = 3 so GCD(6,33) = GCD(3,6) 6 mod 3 = 0 so GCD(3,6) = GCD(0,3) = 3. So the GCD of 72 and 105 is 3.
GCD: 75
GCD: 4
GCD: 25
The Greatest Common Divisor/Denominator is 39
The GCF is 39 The LCM is 2457.
GCD = 39 LCM = 1,755
Two numbers are relatively prime if their greatest common divisor (GCD) is 1. The GCD of 220 and 273 is 1, meaning they have no common factors other than 1. Therefore, 220 and 273 are relatively prime.
39, 78, 117, 156, 195, 234, 273, 312, 351, 390
The first 10 multiples are: 39, 78, 117, 156, 195, 234, 273, 312, 351, 390 . . .
GCD(125, 225) = 25 GCD(125, 225) = 25 GCD(125, 225) = 25 GCD(125, 225) = 25
Euclid's algorithm is a popular algorithm to compute the GCD of two numbers. Algorithm: Gcd(a,b) = Gcd(b, a mod b), where a>=b and Gcd(a,0) = a Say we want to find the GCD of 72 and 105. 105 mod 72 = 33, so GCD(72,105) = GCD(33,72) 72 mod 33 = 6, so GCD(33,72) = GCD(6,33) 33 mod 6 = 3 so GCD(6,33) = GCD(3,6) 6 mod 3 = 0 so GCD(3,6) = GCD(0,3) = 3. So the GCD of 72 and 105 is 3.
GCD: 75
GCD: 73
GCD: 4
GCD: 3