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No, you cannot add matricies of different dimention/order (i.e. different number of rows or columns)

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15y ago

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Can a matrix with a dimensions of 2x4 be added to another matrix with dimensions of 2x4?

Yes. In general, two matrices of the same size can be added.


Is there any benefit in a C plus plus program to add two matrices?

No.


How do you add two matrices using Linux shell script?

write ashell script to add awo matrix using array.


Write an algorithm for multiplication of two sparse matrices?

how to multiply two sparse matrices


How can I multiply two 2x2 matrices?

To multiply two 2x2 matrices, you need to multiply corresponding elements in each row of the first matrix with each column of the second matrix, and then add the products. The resulting matrix will also be a 2x2 matrix.


These matrices represent the coordinates of two figures in the plane. Is the product of these matrices defined Answer yes or no?

no


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dim mismatch occurs when you are trying to multiply matrices whose dimensions are imcompatible or when you are comparing two lists of unequal lenght.


Why at two dimensions are the most critical in satisfactory stair design?

The two dimensions that are critical are the rise and the run. When you add the two together they should equal between 15-17 to have a comfortable step.


How many different dimensions are there if you have a volume of 84?

Volume always has three dimensions. Area always has two dimensions. Length always has one dimension. Location has no dimensions.


Why are matrices used for representation while programming?

Let me correct you: two-dimensional arrays are used in programming to represent matrices. (Matrices are objects of mathematics, arrays are objects of programming.)


Addition of two matrices?

The two matrices and their answer must be of the same dimensions. Each element of the answer matrix is the sum of the elements in the corresponding elements on the matrices that are being added. In algebraic form, if A = {aij} where 1 ≤ i ≤ m, 1 ≤ j ≤ n is an mxn matrix B = {bij} where 1 ≤ i ≤ m, 1 ≤ j ≤ n is an mxn matrix and C = {cij} = A + B, then C is an mxn matrix and cij = aij + bij for all 1 ≤ i ≤ m, 1 ≤ j ≤ n


Is the product of two elementry matrices is an elementry matrix?

No, it is not.