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What else can I help you with?
What number goes into both 10 and 3?
The Greatest Common Multiple (GCM) of both 10 and 3 is 1.
What is greatest number of 3 which is divisible by 2 and 5?
The greatest number that is a multiple of both 2 and 5 is their least common multiple (LCM), which is 10. Since you are looking for the greatest number of 3, you can find the largest multiple of 10 that is less than or equal to 3, which is 0. Therefore, the greatest number of 3 that is divisible by both 2 and 5 is 0.
What number is a multiple of both 2and 3?
Every multiple of 6 is.
What number is a multiple of both 3 and 4?
Any multiple of 12
Which number is a factor of 15 but not a multiple of 5?
Which number is a factor of 10 , but not a multiple of 5
What number is a multiple of both 3 and 5?
15
What number is the multiple of both 3 and 4?
12
Is there a number that is both prime and a multiple of 3?
Of course. There is 3. Remember, multiples of 3 can also be divided by 3, so the only prime number that is a multiple of 3 is 3.
What is the smallest multiple of 6 ending in 0?
The smallest multiple of 6 that ends in 0 is 30. This is because a number that is a multiple of 6 must be even and divisible by 3, and the smallest even number that ends in 0 is 10. However, 10 is not divisible by 3, so the next even multiple of 6 that ends in 0 is 30, which meets both criteria.
What number is both a prime number and a multiple of 3?
No number that is a multiple of 3, can be a prime number. A prime number must only be divisible by itself and 1. It cannot be divisible by any other number. Therefore if it is a multiple of 3, then it must be divisible by 3 and hence, not a prime number.
How do you find a multiple?
A multiple of a number is something you get when you multiply that number by another. For instance, 5 x 2 = 10, so 10 is a MULTIPLE of 5 and a MULTIPLE of 2. If you're trying to find a multiple of a number, say, 3, multiply that number by another. It can be any number.
What is the smallest number that is a multiple of both 3 and 6?
Six.
