Discrete Math - Proof - Composite integer n has divisor less than sqrt(n) (Request)

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if n is a composite integer than n has a prime factor not exceeding √n. |Great vision| if n is a composite integer than n has a prime factor not exceeding √n. |Great vision|
Discrete Math: Each integer n greater than 1 has a prime divisor. Discrete Math: Each integer n greater than 1 has a prime divisor.
If n is a positive integer, then all divisors of n are less than or equal to n (Proof) If n is a positive integer, then all divisors of n are less than or equal to n (Proof)
Proof: There are infinitely many primes numbers Proof: There are infinitely many primes numbers
Theorem: Every composite integer x contains a prime factor less than equal to its square root Theorem: Every composite integer x contains a prime factor less than equal to its square root
If n is not a prime, then there must be a prime p less than or equal to sqrt(n) that divides n. If n is not a prime, then there must be a prime p less than or equal to sqrt(n) that divides n.
Prove that sqrt 2 is irrational || Prove that every Composite n has a prime Divisor sqrt less or = n Prove that sqrt 2 is irrational || Prove that every Composite n has a prime Divisor sqrt less or = n
NUMBER THEORY: Proof of composite integer n has prime factor not exceeding √n NUMBER THEORY: Proof of composite integer n has prime factor not exceeding √n