We define the multiples of 1/52 as the product of any integer multiplied by 1/52. Therefore, to create a list of multiples of 1/52 we start by multiplying 1/52 by one, then we multiply 1/52 by two, then we multiply 1/52 by three, and so on.
To multiply a fraction by an integer, we leave the denominator alone and multiply the numerator by the integer. It is impossible to give you a list of all multiples of 1/52 because the list goes on forever. However, here is the math to calculate the beginning list of multiples of 1/52.
1/52 × 1 = 1/52
1/52 × 2 = 2/52
1/52 × 4 = 3/52
1/52 × 4 = 4/52
1/52 × 5 = 5/52
1/52 × 6 = 6/52
1/52 × 7 = 7/52
1/52 × 8 = 8/52
1/52 × 9 = 9/52
1/52 × 10 = 10/52
1/52 × 11 = 11/52
1/52 × 12 = 12/52
We have simplified the fractions above for you. Below are the multiples of 1/52 in their lowest possible terms:1/52 = 1/52
2/52 = 1/26
3/52 = 3/52
4/52 = 1/13
5/52 = 5/52
6/52 = 3/26
7/52 = 7/52
8/52 = 2/13
9/52 = 9/52
10/52 = 5/26
11/52 = 11/52
12/52 = 3/13
As we stated above, the list of multiples of 1/52 goes on forever because the product of 1/52 multiplied by any whole number (integer) is a multiple of 1/52.
You can also create a list of multiples of 1/52 if you keep adding 1/52 like this:1/52
1/52 + 1/52 = 2/52
1/52 + 1/52 + 1/52 = 3/52
1/52 + 1/52 + 1/52 + 1/52 = 4/52
∞
Again, the list can go on forever, because you can continue adding 1/52 to the list. Therefore, the list of multiples of 1/52 is ∞ (infinite).
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Multiples of 1/53
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