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Day 2,477, 01:13 • Published in Chile Nigeria

• by Big Black Bamboo

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Princess of Nigeria Day 2,477, 01:14

kisssss 😘

Big Black Bamboo Day 2,477, 01:16

😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘 😘

HaiLipi Day 2,477, 01:15

Sollomon Kane Day 2,477, 01:15

http://www.erepublik.com/bg/article/-1-2437451/1/20

F0RTUNE Day 2,477, 01:21

ssdd

Backo BG Day 2,477, 01:21

о7

bai4ev Day 2,477, 01:21

: )

The.Hound Day 2,477, 01:22

đeste

Goliath of Gath Day 2,477, 01:24

back comment pls

H a m p a Day 2,477, 01:26

😘 😘 😘

Sir Ric Day 2,477, 01:26

Vojne Day 2,477, 01:27

AAAAAAAAAAAAAAAAAAAAAAAAAASADASDSFSADJSFHFDGHWIGHWHGJWBVKWN GJIERGRWHJERGJERBERUJGJEGHTHBGUHEBLNOGJOBUMW,VOHUJRTBHTOHTRBH[EHGTH[HJE[GKPLEKVWELVJAMV
WMVOIEHBRHGB]AEJHOAERHOJAREHJEAHJUKU6YKLJKJBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBODKGOEROGJEOGLLE;G,ERGMMNKJQHWHF9EWYTWJJAIFNHFVANWHTFWAEMPFDKOPS,VS;M,GJRTU8EGOVIFZD;CKFZWFI0-C.W-IG9ERUGJBMJGGK,Z[,CFL]WEO0BFL.KGR,OBNRKGZ.'GL.VZGRC/ZRV/GZCGZVZLC/[.ZC/Z[BO.[RC/OREIGOEUGIEOUHJOTSKGHHIEHUUREUHRHUYEAAAAAAAAAAAAAAAAAAAAAAAAAASADASDSFSADJSFHFDGHWIGHWHGJWBVKWN GJIERGRWHJERGJERBERUJGJEGHTHBGUHEBLNOGJOBUMW,VOHUJRTBHTOHTRBH[EHGTH[HJE[GKPLEKVWELVJAMV
WMVOIEHBRHGB]AEJHOAERHOJAREHJEAHJUKU6YKLJKJBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBODKGOEROGJEOGLLE;G,ERGMMNKJQHWHF9EWYTWJJAIFNHFVANWHTFWAEMPFDKOPS,VS;M,GJRTU8EGOVIFZD;CKFZWFI0-C.W-IG9ERUGJBMJGGK,Z[,CFL]WEO0BFL.KGR,OBNRKGZ.'GL.VZGRC/ZRV/GZCGZVZLC/[.ZC/Z[BO.[RC/OREIGOEUGIEOUHJOTSKGHHIEHUUREUHRHUYEAAAAAAAAAAAAAAAAAAAAAAAAAASADASDSFSADJSFHFDGHWIGHWHGJWBVKWN GJIERGRWHJERGJERBERUJGJEGHTHBGUHEBLNOGJOBUMW,VOHUJRTBHTOHTRBH[EHGTH[HJE[GKPLEKVWELVJAMV
WMVOIEHBRHGB]AEJHOAERHOJAREHJEAHJUKU6YKLJKJBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBODKGOEROGJEOGLLE;G,ERGMMNKJQHWHF9EWYTWJJAIFNHFVANWHTFWAEMPFDKOPS,VS;M,GJRTU8EGOVIFZD;CKFZWFI0-C.W-IG9ERUGJBMJGGK,Z[,CFL]WEO0BFL.KGR,OBNRKGZ.'GL.VZGRC/ZRV/GZCGZVZLC/[.ZC/Z[BO.[RC/OREIGOEUGIEOUHJOTSKGHHIEHUUREUHRHUYEAAAAAAAAAAAAAAAAAAAAAAAAAASADASDSFSADJSFHFDGHWIGHWHGJWBVKWN GJIERGRWHJERGJERBERUJGJEGHTHBGUHEBLNOGJOBUMW,VOHUJRTBHTOHTRBH[EHGTH[HJE[GKPLEKVWELVJAMV
WMVOIEHBRHGB]AEJHOAERHOJAREHJEAHJUKU6YKLJKJBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBODKGOEROGJEOGLLE;G,ERGMMNKJQHWHF9EWYTWJJAIFNHFVANWHTFWAEMPFDKOPS,VS;M,GJRTU8EGOVIFZD;CKFZWFI0-C.W-IG9ERUGJBMJGGK,Z[,CFL]WEO0BFL.KGR,OBNRKGZ.'GL.VZGRC/ZRV/GZCGZVZLC/[.ZC/Z[BO.[AAAAAAAAAAAAAAAAAAAAAAAAAASADASDSFSADJSFHFDGHWIGHWHGJWBVKWN GJIERGRWHJERGJERBERUJGJEGHTHBGUHEBLNOGJOBUMW,VOHUJRTBHTOHTRBH[EHGTH[HJE[GKPLEKVWELVJAMV

THANKS A LOT !!!!

Big Black Bamboo Day 2,477, 03:03

😃 😃 😃

Rican Day 2,477, 01:32

If gcd(a, b) = 1, then a and b are said to be coprime (or relatively prime).[4] This property does not imply that a or b are themselves prime numbers.[5] For example, neither 6 nor 35 is a prime number, since they both have two prime factors: 6 = 2 × 3 and 35 = 5 × 7. Nevertheless, 6 and 35 are coprime. No natural number other than 1 divides both 6 and 35, since they have no prime factors in common.
"Tall, slender rectangle divided into a grid of squares. The rectangle is two squares wide and five squares tall."
A 24-by-60 rectangle is covered with ten 12-by-12 square tiles, where 12 is the GCD of 24 and 60. More generally, an a-by-b rectangle can be covered with square tiles of side-length c only if c is a common divisor of a and b.

Let g = gcd(a, b). Since a and b are both multiples of g, they can be written a = mg and b = ng, and there is no larger number G > g for which this is true. The natural numbers m and n must be coprime, since any common factor could be factored out of m and n to make g greater. Thus, any other number c that divides both a and b must also divide g. The greatest common divisor g of a and b is the unique (positive) common divisor of a and b that is divisible by any other common divisor c.[6]

The GCD can be visualized as follows.[7] Consider a rectangular area a by b, and any common divisor c that divides both a and b exactly. The sides of the rectangle can be divided into segments of length c, which divides the rectangle into a grid of squares of side length c. The greatest common divisor g is the largest value of c for which this is possible. For illustration, a 24-by-60 rectangular area can be divided into a grid of: 1-by-1 squares, 2-by-2 squares, 3-by-3 squares, 4-by-4 squares, 6-by-6 squares or 12-by-12 squares. Therefore, 12 is the greatest common divisor of 24 and 60. A 24-by-60 rectangular area can be divided into a grid of 12-by-12 squares, with two squares along one edge (24/12 = 2) and five squares along the other (60/12 = 5).