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Q: What arrays can you make with the number 52?
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Related questions

How many arrays can you make out of 48?

You can make five arrays from the number 48


How many arrays can you make with the number 42?

4 (or eight if you count transposed arrays as being different).


What is a PHP function that can sort arrays by other arrays?

You cannot sort arrays by other arrays; that wouldn't make sense, anyway.


What arrays can you make with 15?

2 diffrintent arrays of 15


What is the 2 digit number that has the largest number of arrays?

60 is one of 5 numbers that has 12 arrays.


How many arrays can you make out of 20?

To calculate the number of arrays that can be made out of 20 elements, we need to consider the possible combinations. Each element can either be included or excluded in the array, resulting in 2 choices for each element. Therefore, the total number of arrays that can be formed is 2^20, which equals 1,048,576.


How many arrays can you make with the 42?

If you answer 42x42,the answer is1 764 arrays.


What do we call the numbers that cannot be arranged into 2-row arrays?

we can call the number that cannot be arranged into 2- row arrays multiple arrays.


How do you do a division arrays?

Division arrays are typically done by dividing the total number of objects by the number of rows. These can come in the form of blocks or circles arranged in a specific number.


Name two smaller arrays of 7x6 product?

There are no smaller arrays. If the number of rows is smaller then the number of columns is larger and, conversely, if the number of columns is smaller then the number of rows is larger.


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no


How does the number of factors determine the number of different rectangular arrays thst can be made for a given number?

The Number of factors, (That is the number of pairs, such as 2= 1x2, 2x1), is equal to the number of rectangular arrays which can be made for each composite number. As such, the number of factors in the number 9 is 3, (1,3,9), and the number of rectangular arrays is also three (1x9, 9x1,3x3). Hope this helps!