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Multiples of 1351
Methods
Methods for Finding Multiples: from a Math Tutor
For a beginner, a math tutor suggests that you can find the multiples of a number by skip-counting to the next number. For Instance, if you want to find the multiples of 1351, you could start at 1351, and keep adding 1351 over and over: 1351, 2702, 4053, 5404, and so on. Each of these numbers is a multiple of 1351. Typically, this works best only for smaller numbers, as adding larger numbers together over and over can be difficult.
Another way to do this is to use multiplication. To find the first few multiples of 1351, you could just multiply 1351 by each number in sequence, first multiplying by 1, then 2, then 3, and so on, which we will outline below.
What are the Multiples of 1351?
So, what are the multiples of 1351? Let’s write it out using the multiplication method:
Interesting Facts Shared by a Math Tutor about Multiples
• Every number is considered the smallest multiple of itself.
• A multiple of a number is very often also the multiple of another number. This is because if you multiply two numbers together, the result is a multiple of both numbers.
• All multiples of even numbers are even.
• The multiples of odd numbers, in sequence, alternate between odd and even numbers.
• You can also find the negative multiples of a number by multiplying by negative numbers.
Math Tutor Suggests Exploring: Practice Finding Multiples of Other Numbers
Finding multiples of any number can be done using the same methods as outlined above. You can see how this can be done with specific numbers, like the ones below, by clicking on the any of the links below:
Multiples of 359 - The first five multiples of 359 are 359, 718, 1077, 1436, 1795
Multiples of 569 - The first five multiples of 569 are 569, 1138, 1707, 2276, 2845
Multiples of 669 - The first five multiples of 669 are 669, 1338, 2007, 2676, 3345
Multiples of 868 - The first five multiples of 868 are 868, 1736, 2604, 3472, 4340
Multiples of 501 - The first five multiples of 501 are 501, 1002, 1503, 2004, 2505
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