Question

Factorization of GCD

score 52 · Answer 1 · 2013-11-12 21:01:53

52

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Factorization of GCD

Published on 12 Nov 2013 - 21:01

score 72 · Answer 2 · 2013-11-13 15:22:29

72

Views

If $N$ is not a power of a prime, why does 1 have -1 as a root modulo $N$?

Published on 13 Nov 2013 - 15:22

score 747 · Answer 3 · 2013-11-13 20:07:30

747

Views

What does "non-decreasing" mean in relation to this definition about the prime factorization of numbers?

Published on 13 Nov 2013 - 20:07

score 544 · Answer 4 · 2026-03-26 06:03:39

544

Views

Motivations for Prime Factorizaton

Published on 26 Mar 2026 - 6:03

score 351 · Answer 5 · 2013-11-16 22:03:15

351

Views

Number of prime powers needed to express all composites up to $n$

Published on 16 Nov 2013 - 22:03

score 2.1k · Answer 6 · 2013-11-19 22:44:39

2.1k

Views

Find the prime factor decomposition of $100!$ and determine how many zeros terminates the representation of that number.

Published on 19 Nov 2013 - 22:44

score 482 · Answer 7 · 2013-11-20 11:02:36

482

Views

Find the greatest power of $104$ which divides $10000!$

Published on 20 Nov 2013 - 11:02

score 94 · Answer 8 · 2013-11-20 12:39:30

94

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Find the smallest value of $n$ so that the greater potency of $5$ which divides $n!$ is $5^{84}$. What are the other numbers that enjoy this property?

Published on 20 Nov 2013 - 12:39

score 129 · Answer 9 · 2013-11-20 15:12:21

129

Views

If $N$ is a multiple of $100$, $N!$ ends with $\left(\frac{N}4-1 \right)$ zeroes.

Published on 20 Nov 2013 - 15:12

score 191 · Answer 10 · 2013-11-20 17:49:41

191

Views

Show that there is no natural number $n$ such that $3^7$ is the largest power of $3$ dividing $n!$

Published on 20 Nov 2013 - 17:49

score 134 · Answer 11 · 2013-11-21 12:42:36

134

Views

How do I find the sum of prime factors of $(1750 + 1225)^{1229}$?

Published on 21 Nov 2013 - 12:42

score 533 · Answer 12 · 2013-11-21 13:13:47

533

Views

Show that $(n!)^{(n-1)!}$ divides $(n!)!$

Published on 21 Nov 2013 - 13:13

score 336 · Answer 13 · 2013-11-22 09:08:53

336

Views

Calculation of special natural numbers

Published on 22 Nov 2013 - 9:08

score 1.2k · Answer 14 · 2013-11-22 20:01:16

1.2k

Views

Can Fermat's Factorization Method Be used in any way to get the largest prime factor for a given number?

Published on 22 Nov 2013 - 20:01

score 387 · Answer 15 · 2013-11-23 20:00:12

387

Views

Prime factorization problem

Published on 23 Nov 2013 - 20:00

List Question

Factorization of GCD

If $N$ is not a power of a prime, why does 1 have -1 as a root modulo $N$?

What does "non-decreasing" mean in relation to this definition about the prime factorization of numbers?

Motivations for Prime Factorizaton

Number of prime powers needed to express all composites up to $n$

Find the prime factor decomposition of $100!$ and determine how many zeros terminates the representation of that number.

Find the greatest power of $104$ which divides $10000!$

Find the smallest value of $n$ so that the greater potency of $5$ which divides $n!$ is $5^{84}$. What are the other numbers that enjoy this property?

If $N$ is a multiple of $100$, $N!$ ends with $\left(\frac{N}4-1 \right)$ zeroes.

Show that there is no natural number $n$ such that $3^7$ is the largest power of $3$ dividing $n!$

How do I find the sum of prime factors of $(1750 + 1225)^{1229}$?

Show that $(n!)^{(n-1)!}$ divides $(n!)!$

Calculation of special natural numbers

Can Fermat's Factorization Method Be used in any way to get the largest prime factor for a given number?

Prime factorization problem

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