- #1
Voldyy
- 2
- 0
Hello, I want to ask if anyone can explain to me how to multiply indexed matrices.
This is an example I have made, but I do not know if it is true
This is an example I have made, but I do not know if it is true
this is the problem i don't know if what i wrote is truetopsquark said:Once again you have posted a problem where miracles are expected to occur.
How did you know how to calculate dp?
Please post the whole problem! We can't help you much if we have to guess at what's going on.
-Dan
Multiplying indexed matrices involves multiplying each element in one matrix by its corresponding element in the other matrix, and then summing these products. This is known as the dot product.
The main difference is that in indexed matrices, the elements are organized into rows and columns and can be accessed using indices, whereas in regular matrices, the elements are simply arranged in rows and columns.
No, in order to multiply indexed matrices, they must have the same number of rows and columns. This is known as the dimensionality of the matrices.
The order of multiplication is important because matrix multiplication is not commutative, meaning that switching the order of the matrices will result in a different product. In other words, AB is not necessarily equal to BA.
No, there is no limit to the number of matrices that can be multiplied together. However, the dimensions of each matrix must be compatible in order for the multiplication to be valid.