Write all the factors of the following number:
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Write all the factors of the following number:
To determine all the factors of the number 7, we will examine which integers between 1 and 7 divide it exactly:
Therefore, the factors of 7 are and .
These results correspond to choice 1: .
No prime factors
Write all the factors of the following number: \( 9 \)
Factors are ALL numbers that divide evenly into your number. Prime factors are only the prime numbers used to build your number through multiplication. For 7, the factors are 1 and 7, but 7 has no prime factors since it's already prime!
Because 7 is a prime number! Prime numbers can only be divided evenly by 1 and themselves. Try dividing 7 by 2, 3, 4, 5, or 6 - you'll always get decimals, not whole numbers.
Divide the larger number by the smaller one. If you get a whole number (no decimal), then it's a factor. For example: has a decimal, so 2 is not a factor.
Yes! Every positive whole number can be divided by 1 exactly. So 1 is a universal factor - it's a factor of every positive integer.
No, never! By definition, a prime number has exactly 2 factors: 1 and itself. If it had more factors, it wouldn't be prime anymore - it would be composite.
Just test each number systematically! Divide your number by every integer from 1 up to itself. Count how many give you whole number results - if it's exactly 2, you have a prime!
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