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Essay text:
Every number is divisible evenly by one or itself so every number has at least 2 divisors. Numbers that have only 2 divisors are called prime numbers, only uneven numbers can be prime numbers, all even numbers except two have at least 3 divisors, the number itself, 1 and 2.
the task was to find information about different questions about divisors, to find patterns and to make our own question.
II. Questions:
What kinds of numbers have exactly 3 divisors?, 4 divisors? and so on.
Do bigger numbers necessarily have more divisors?
Is there a way to figure out how many divisors one million has, how many one billion has and so on without actually counting all the different ones? (in other words is there a system for counting divisors)
What is the smallest number with 20 divisors?
Choose your own interesting question: Do all the rules for divisors work the same with negative numbers?
III...
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