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Is the LCM of a number ever less than both numbers?
No.
Is the LCM a pair of numbers ever less than both numbers?
No.
Can the LCM of a pair of numbers ever be less than both numbers?
No.
Is the least common multiple of a pair of numbers ever less then both numbers?
No.
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.
Both numbers are less than 10 The distance between the two numbers on the number line is 14?
both number are less than 10, the distance between the two number on the number line is 14
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.
How many prime numbers less than 50 are even numbers?
Only one number can be both even and prime, and that is the number 2.
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.
What is the probability that the spinner and number cube both land on 2?
That would depend on how many numbers are on the spinner and the cube. The more numbers there are, the less likely it is that they would both land an any given number.
Can the GCF ever be less than both of the numbers?
Yes, GCF means Greatest Common Factor For example the GCF of 15 and 18 is 3 which is less than both 15 and 18.
When you multiply two rational numbers will you always get a number that is smaller than the two factors?
No. A rational number is ANY number that can be represented as one integer over a second integer (which cannot be zero). There is no requirement that the top integer is less than the bottom integer (an improper fraction is still a rational number - all integers are rational numbers as they can be represented as an improper fraction with a 1 as the denominator). Only if both rational numbers are less than 1 will the result of multiplying them together be less than both of them. If one rational number is greater than 1 and the other less than 1, then the result of multiplying them together is greater than the number less than 1 and less than the number greater than 1. If both rational numbers are greater than 1, then the result of multiplying them together is greater than both of them.
