Multidimensional arrays can be stored in row major order, as in C++, or in column major order, as in Fortran. Develop the access functions for both of these arrangements for three-dimensional arrays. Please explain step my step.
`Hey,
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1st column major:
assume you have an array dimensioned [m,n,o] where m=3, n=5,o=2. and you want to find elemt [i,j,k] where i=2,j=2,k=1
the 30 elements are stored as followes array is store asfollows
0 3 6 9 12 15 18 21 24 27
1 4 7 10 13 16 19 22 25 28
2 5 8 11 14 17 20 23 26 29
to find element [2,2,1] assuming C++ arraynumbering where everything starts with 0 (Fortran starts at 1so theformula would be slightly different) since k=1 you are looking foran element in 2nd plane row 2 col 2 or element # 23
k * (m*n)+(i*m)+j element [2,2,1] is in the 2nd plane ∴there is kcomplete m*n elements before it
1 *(3*5)+(2*3)+2 sinceit's in column 2 there are icomplete columns of m elements beforeit and it
15 + 6+2 is the j element in that column thatyou are interested in
23
row major :
assume you have an array dimensioned [m,n,o] where m=3, n=5,o=2. and you want to find elemt [i,j,k] where i=2,j=2,k=1
the 30 elements are stored as followes array is store asfollows
0 1 2 3 4 15 16 17 18 19
5 6 7 8 9 20 21 22 23 24
10 11 12 13 14 25 26 27 28 29
to find element [2,2,1] assuming C++ arraynumbering where everything starts with 0 (Fortran starts at 1so theformula would be slightly different) since k=1 you are looking foran element in 2nd plane row 2 col 2 or element # 27
k * (m*n)+(j*n)+i element [2,2,1] is in the 2nd plane ∴there is kcomplete m*n elements before it
1 *(3*5)+(2*5)+2 sinceit's in column 2 there are jcomplete rows of n elementsbefore it and it
15 +10+2 is the i element in that rowthat you are interested in
27
Kindly revert for any queries
Thanks.
Multidimensional arrays can be stored in row major order, as in C++, or in column major...
Develop have the (3. 15pts) Multidimensional arrays can be stored in row major order, as in C++. the access function for the row-major arrangement of three-dimensional arrays that following form: A[1b1. .ub1, 1b2. .ub2, 1b3. u and upper bounds for the respective dimensions of the array. Define the access function that a ub3], where lb and ubs represent the lower compiler needs to implement to compute the address of Al[i.j.K]. Address(ADJ.K]
Three dimensional arrays can be stored in row major order, as in C++. Develop the access function for row major arrangement for three-dimensional arrays. Assume the lower boundaries of the three dimensions are min(1), min(2) and min(3) respectively. Also assume the size of the three dimensions are size(1), size(2) and size(3) respectively. Assume the size of each element is one(1) to simplify the problem. The access function is to find the location of element a(i, j, k), i.e. location(a[i,j,k]) please...
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1. Change the size of the arrays:
const int MAX_ROW = 40;
const int MAX_COL = 80;
***Make sure that only global variables you have in your program
are Max_ROW and MAX_COL. Move any global variables you declared to
a function or functions.
***Make sure to update setNextGenArray(). Use the variable
names, not 40 or 80.
***For testing, I will be changing the array size. Your
program should work by only modifying the array size.
2. Use...