20
GCD(125, 225) = 25 GCD(125, 225) = 25 GCD(125, 225) = 25 GCD(125, 225) = 25
To make identical bracelets using all the beads, we need to find the greatest common divisor (GCD) of the three numbers: 280, 200, and 240. The GCD of 280, 200, and 240 is 40. Therefore, using all the beads, we can make 40 identical bracelets. Each bracelet would have 7 green beads (280 ÷ 40 = 7), 5 yellow beads (200 ÷ 40 = 5), and 6 blue beads (240 ÷ 40 = 6).
GCD: 73
GCD: 21
GCD: 5
280 56 * 5 = 280 70 * 4 = 280
The GCD (130, 140) = 10 The LCM (130, 140) = 1820
GCD: 14 LCM: 280
The GCF is 40. The LCM is 6720. The GCD is infinite.
LCM: 280 GCD: 10
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.
To make identical bracelets using all the beads, we need to find the greatest common divisor (GCD) of the three numbers: 280, 200, and 240. The GCD of 280, 200, and 240 is 40. Therefore, using all the beads, we can make 40 identical bracelets. Each bracelet would have 7 green beads (280 ÷ 40 = 7), 5 yellow beads (200 ÷ 40 = 5), and 6 blue beads (240 ÷ 40 = 6).
660 square = 660 x 660 = 435,600
GCD: 75
GCD: 4
GCD: 73