The larger the numbers get, the more prime numbers can appear as factors. In that case, the "probability" of having smaller factors increases for larger numbers.
In fact, there is a very important and interesting theorem known as the Prime number theorem. It deals with the chances that if you pick a number at random, how likely is it to be prime. One implication of the theorem is that the number of primes decreases asymptotically
as the numbers get very large.
Here are some data to help you see how dramatic the decreased density of primes is:
There are 4 primes among the first 10 integers; 25 among the first 100; 168 among the first 1,000; 1,229 among the first 10,000, and 9,592 among the first 100,000.
there are more composite numbers the prime becuz more things can be divided into
Yes, there are many more composite numbers than prime.
All prime numbers are odd, exept of the first prime number 2.
Prime numbers have two factors, composite numbers have more than two.
No.
there are more composite numbers the prime becuz more things can be divided into
There are more than 25 prime numbers; there are an infinite number of prime numbers.
There are more odd numbers than prime numbers.
Yes, there are many more composite numbers than prime.
There are more than 10 prime numbers
All prime numbers are odd, exept of the first prime number 2.
Prime numbers have two factors, composite numbers have more than two.
This can be an extension to the proof that there are infinitely many prime numbers. If there are infinitely many prime numbers, then there are also infinitely many PRODUCTS of prime numbers. Those numbers that are the product of 2 or more prime numbers are not prime numbers.
There are more composite numbers than prime numbers because most numbers have more factors than just 1 and a number itself.
No.
Prime numbers can not composite as - Prime number has only 2 factors whereas composite have more than 2
Numbers that have more than two factors are not prime numbers because prime numbers have only two factors.