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@andrearangel1551: Ferretería los tepetates #parati #masviral #ferretería #trabajo

andrearangel
andrearangel
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Region: MX
Saturday 20 June 2026 18:24:22 GMT
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Comments

miguelloaiza655
Miguel Loaiza655 :
admirable , esas mujeres mi respeto
2026-08-06 00:26:03
24
miyorch213
Mi Yorch213 :
Una empresa petfriendly 😍😍
2026-08-14 02:55:44
15
jhony39676
jhony :
Preciosa y trabajadora ,mujer valiosa 😍😘🌹
2026-08-10 13:22:31
1
eduardo.torres.noria1
Eduardo Lalitro Torres :
Si por eso, supuestamente los hicieron de 25 kg para cargar menos y ahuevo se quieren llevar de más 🤷🏻
2026-08-14 02:26:34
2
raffy.pia
Raffy Piña :
ahora con uno de 50kg😁😂😅
2026-08-09 12:50:27
5
terror_km28
Mira bajo tu cama a las 3am 😱 :
Puro gym 💪
2026-08-05 03:09:02
3
jose.zenon.cuella
gera😎 :
q bonita saludos bendiciones 🥰
2026-08-14 22:15:58
0
user3113426190269
Puma :
te admiro mujer yo no aguantaría en ese trabajo te felicito 👍👏
2026-08-07 02:43:00
0
benitorosario5875
Benito R Santiago :
2026-08-06 17:26:22
1
gerardo.cuautli
Gerardo Cuautli :
mis respetos,un trabajo muy duro saludos
2026-08-24 04:27:33
0
ragnar.jimenez
Ragnar jimenez :
como me goofy a Mickey
2026-08-09 01:53:37
0
soloyo.125
🤍R🤍 :
Por eso te amo por qué eras muy trabajadora tu admiradora #1
2026-06-20 19:14:48
1
miguelangelreyesc41
Miguel angel Reyes c :
Preciosa dama
2026-08-18 01:33:08
0
el.primix.reyes
jcesar Reyes :
2026-08-20 16:43:53
0
negrito8944
negrito :
🌹🌹🌹🌹🌹🌹
2026-08-18 08:40:30
0
lugubttre
winnie :
🥰🌹🌹❤️❤️❤️❤️🥰
2026-08-16 21:05:53
0
joszerg0
Zerga Puerto Cabello 🇻🇪 :
me fascina esa mujer 🤩
2026-08-16 12:22:01
0
axolotlpinkoficial
APLEX-SIX :
ala vestía
2026-08-17 02:21:17
0
chuki4719
chuki :
que hermosa mujer🥰
2026-08-17 01:19:54
0
allanleal1981
Allan Torres :
Hermoso
2026-08-17 20:57:33
0
jpr1480
JPR :
mujer vales oro un orgullo
2026-09-01 00:13:18
0
To see more videos from user @andrearangel1551, please go to the Tikwm homepage.

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This was a problem in my Abstract Algebra course last Fall. This is one of the most widely used and oldest encryption techniques called RSA encryption. RSA’s security comes from the difficulty of factoring large prime numbers but here in this problem the primes p and q are very small. RSA encryption works by using a public key for encryption and a private key for decryption that are mathematically related but difficult to derive from each other. The process begins by selecting two large prime numbers, p and q, and multiplying them to get n = p*q, which forms part of both keys. Then, Euler’s totient function phi(n) = (p - 1)(q - 1) is computed. An encryption exponent e is chosen so that it is relatively prime to phi(n), and a decryption exponent d is calculated as the modular inverse of e with respect to phi(n). The public key, consisting of (e, n), is shared openly, while the private key, (d, n), is kept secret. To encrypt a message, the sender converts it to a numerical value M and computes the ciphertext C = M^e (mod n). To decrypt, the receiver uses their private key to compute M = C^d (mod n), recovering the original message. RSA’s security depends on the practical impossibility of factoring the large number n into its prime components.#math #encryption #cybersecurity #learn #abstractalgebra
This was a problem in my Abstract Algebra course last Fall. This is one of the most widely used and oldest encryption techniques called RSA encryption. RSA’s security comes from the difficulty of factoring large prime numbers but here in this problem the primes p and q are very small. RSA encryption works by using a public key for encryption and a private key for decryption that are mathematically related but difficult to derive from each other. The process begins by selecting two large prime numbers, p and q, and multiplying them to get n = p*q, which forms part of both keys. Then, Euler’s totient function phi(n) = (p - 1)(q - 1) is computed. An encryption exponent e is chosen so that it is relatively prime to phi(n), and a decryption exponent d is calculated as the modular inverse of e with respect to phi(n). The public key, consisting of (e, n), is shared openly, while the private key, (d, n), is kept secret. To encrypt a message, the sender converts it to a numerical value M and computes the ciphertext C = M^e (mod n). To decrypt, the receiver uses their private key to compute M = C^d (mod n), recovering the original message. RSA’s security depends on the practical impossibility of factoring the large number n into its prime components.#math #encryption #cybersecurity #learn #abstractalgebra

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