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Will a pair of numbers each greater than 100 always have a greater gcf than a pair of numbers that are both less than 100?
Not at all. For example: gcf(101, 102) = 1 gcf(40, 80) = 40
Does a pair of numbers each greater than 100 always have a greater greatest common denominator than a pair of numbers that are both less than 100?
No. Although the greatest common denominator of a pair of numbers is infinite, the size of the numbers doesn't affect the GCF as much as the difference between them. The GCF of 100 and 102 is 2. The GCf of 33 and 66 is 33.
Is 21 and 39 a pair of prime numbers?
No; both are multiples of other numbers, including 3.
What are imaginary numbers of the form a bi and a-bi?
Those are both 'complex' numbers. Together, they are a pair of complex conjugates.
What is the possibility for a given pair of numbers to be less than or equal to their product?
Depending on what numbers are you picking from: {Integers, Whole Numbers, Natural numbers, All real numbers} will affect the probability.
Is the LCM a pair of numbers ever less than both numbers?
No.
Is the least common multiple of a pair of numbers ever less then both numbers?
No.
Is LCM of a pair of numbers ever less than both number?
No.
Is the LCM of a pair of numbers ever less than both numbersExplain with an example?
No. The LCM of 4 and 6 is 12.
Is the LCM of a pair of numbers ever less than both numbers explain with an example?
The LCM is never less than the greatest number in the set. The LCM of 4 and 9 is 36.
Is the LCM of a pair of numbers ever less than both numbers?
The LCM for any pair of natural numbers can be as big as their product.
Is the greatest conman factor of a pair of numbers ever greater than both numbers?
No. At most, it can be equal to the smaller number.
Is the gcf of a pair of numbers ever greater than both numbers and explain with a example?
A number can't have a factor greater than itself, so the GCF of a pair of numbers can't ever be greater than the smaller number. The GCF of 9 and 18 is 9.
Is the GCF of a pair of numbers ever greater than both nombers?
No, it's never greater than the smallest number.
What two numbers multiply to get 30 and add to get 1?
31
Will a pair of numbers each greater than 100 always have a greater gcf than a pair of numbers that are both less than 100?
Not at all. For example: gcf(101, 102) = 1 gcf(40, 80) = 40
Is the Greatest common factor a pair of numbers ever greater than both nbrrs?
No, it's never greater than the smallest number.
