there are 3 arrays for 4.how many arrays can be drawn for each prime numbers
To determine the number of arrays that can be drawn for each prime number, we need to understand what is meant by "arrays" in the given context.
If by "arrays" you mean all possible combinations of elements within the arrays, then the answer will depend on the size of each array and how the elements are arranged within them. It is important to note that prime numbers are only relevant for the number of arrays, not for the arrays themselves.
Let's assume you have three arrays, each with four elements. To calculate the number of possible arrays, we need to apply combinatorics principles.
For each prime number, we can consider it as the number of available choices for each element within the array. In this case, the choices could be:
1. For the first element of each array, there are four options.
2. For the second element of each array, there are four options.
3. For the third element of each array, there are four options.
4. For the fourth element of each array, there are four options.
Since there are three arrays, we need to multiply the number of choices together:
Number of possible arrays = 4 * 4 * 4 = 64
So, regardless of the prime number chosen, there will be 64 possible arrays for each prime number when considering three arrays, each with four elements.