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Is a factor of a given number always greater than the given number?
Wiki User
∙ 11y ago
No.
Wiki User
∙ 11y ago
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Why is a factor a factor of itself?
Because any number times one equals the original number. Therefore, one and the number itself will always be a factor pair of any given number.
What number is an important fraction always greater then?
There is no such number. Given any number, there is sure to be an important fraction that is smaller.
A number that divides a given number leaving a zero remainder?
... is a "factor" of the given number.
What is a factor A factor is a number or quantity that when multipled with another produces a given number or expression?
A factor is a number or quantity that when multipled with another produces a given number or expression.
What number is always a factor of a given product?
PLS I DONT KNIW ONLY KNOW NOTHING /saysidontknowwhattodo***
What is the next decimal number after 65?
Decimal numbers are infinitely dense so there is no "next". Given any number claiming to be next, the average of 65 and that number will always be greater than 65 and nearer, and so have a better claim to be next. Decimal numbers are infinitely dense so there is no "next". Given any number claiming to be next, the average of 65 and that number will always be greater than 65 and nearer, and so have a better claim to be next. Decimal numbers are infinitely dense so there is no "next". Given any number claiming to be next, the average of 65 and that number will always be greater than 65 and nearer, and so have a better claim to be next. Decimal numbers are infinitely dense so there is no "next". Given any number claiming to be next, the average of 65 and that number will always be greater than 65 and nearer, and so have a better claim to be next.
This is a number which divides evenly into a given number.?
A factor divides evenly into a given number.
What number divides evenly into a given number?
A factor.
This is a number which divides evenly into a given number?
A factor divides evenly into a given number.
Will the square root of a given whole number ever be greater than the given number?
No.
What conjecture must be true about the least common multiple of any number pairs in which one number is the greatest common factor of the other number?
Given a pair of numbers, if the lesser of the two is the GCF, the greater of the two is the LCM. This happens when one of the numbers is a factor of the other.
When will the product of given numbers be greater than the LCM of the same given numbers?
When the numbers have a common factor (other than 1).
