Make the L.C.M of 376
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In simple terms, the LCM is the smallest possible whole number (an integer) that divides evenly into all of the numbers in the set. It's also sometimes called the least common divisor, or LCD.
There are a number of different ways to calculate the GCF of a set of numbers depending how many numbers you have and how large they are.
For smaller numbers you can simply look at the factors or multiples for each number and find the least common multiple of them.
In this case, the number of multiples for 376 and 5274 is so high that it could actually crash our servers if we tried to calculate it for you!
Since we don't want to kill the server, we'll move onto the next method, Prime Factorization.
Prime Factors
As the numbers get larger, or you want to compare multiple numbers at the same time to find the GCF, you can see how listing out all of the factors would become too much. To fix this, you can use prime factors.
List out all of the prime factors for each number:
Prime Factors for 376: 2, 2, 2, and 47
Prime Factors for 5274: 2, 3, 3, and 293
Now that we have the list of prime factors, we need to list out all of the prime factors as often as they occur for each given number and then multiply them together. In our example, this becomes:
LCM = 2 x 2 x 2 x 47 x 3 x 293 = 330504
Other Ways to Calculate LCM
There are a number of other ways in which you can calculate the least common multiple of numbers, including:
Prime factorization using exponents
The cake/ladder method
The division method
Using the greatest common factor (GCF)
For the purposes of this tutorial, using factors or prime factors should help you to calculate the answer easily. If you really want to brush up on your math, you can research the other methods and become a full blown LCM expert.
Hopefully you've learned a little math today (but not too much!) and understand how to calculate the LCM of numbers. The next challenge is to pick a couple of new numbers yourself and try to work it out using the above methods.
Not feeling like doing the hard work? No worries! Head back to our LCM calculator instead and let our tool do the hard work for you :)
There are a number of different ways to calculate the GCF of a set of numbers depending how many numbers you have and how large they are.
For smaller numbers you can simply look at the factors or multiples for each number and find the least common multiple of them.
In this case, the number of multiples for 376 and 5274 is so high that it could actually crash our servers if we tried to calculate it for you!
Since we don't want to kill the server, we'll move onto the next method, Prime Factorization.
Prime Factors
As the numbers get larger, or you want to compare multiple numbers at the same time to find the GCF, you can see how listing out all of the factors would become too much. To fix this, you can use prime factors.
List out all of the prime factors for each number:
Prime Factors for 376: 2, 2, 2, and 47
Prime Factors for 5274: 2, 3, 3, and 293
Now that we have the list of prime factors, we need to list out all of the prime factors as often as they occur for each given number and then multiply them together. In our example, this becomes:
LCM = 2 x 2 x 2 x 47 x 3 x 293 = 330504
Other Ways to Calculate LCM
There are a number of other ways in which you can calculate the least common multiple of numbers, including:
Prime factorization using exponents
The cake/ladder method
The division method
Using the greatest common factor (GCF)
For the purposes of this tutorial, using factors or prime factors should help you to calculate the answer easily. If you really want to brush up on your math, you can research the other methods and become a full blown LCM expert.
Hopefully you've learned a little math today (but not too much!) and understand how to calculate the LCM of numbers. The next challenge is to pick a couple of new numbers yourself and try to work it out using the above methods.
Not feeling like doing the hard work? No worries! Head back to our LCM calculator instead and let our tool do the hard work for you :)
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