Answer:
i cant figure it out but can i still have brainliest i tried
Step-by-step explanation:
I think the answer is 360
Answer:
None of the above. (Ask your teacher to show you how to work this problem.)
Step-by-step explanation:
Since the results are identical, the matrix of the next three rolls will look exactly like this matrix. (A)
The matrix of all 6 rolls will look like a 6-row matrix with the bottom 3 rows identical to the top 3 rows.
Adding or multiplying A by a constant will not produce these results.
_____
You can replicate columns using matrix multiplication, so you can transpose A, multiply it by a suitable version of an identity matrix, then transpose the result:
((A^T)·[I | I ])^T will turn the 3-row matrix to a 6-row matrix where I is a 3x3 identity matrix. I've used [I | I] here to mean the 3x3 identity matrix is itself replicated horizontally to make a 6-column matrix. ^T indicates transpose.
The common factors of 60,36,48 are:
1,2,3,4,6,12
Answer:
b. 5x6
Step-by-step explanation:
Since we know that in order for a matrix multiplication to be defined, the number of columns in the first matrix must be equal to the number of rows in the second matrix.
We have been given the dimensions of a matrix as: 3 by 5, which means that the number of rows in the given matrix is 3 and number of columns is 5.
In order to multiply our matrix F with another matrix, the number of rows in the another matrix must be equal to 5.
Now let us see our given choices one by one.
a. 3x5
Upon looking at our first option we can see that number of rows in this matrix is 3 and number of columns of our matrix F is 5. 3 is not equal to 5, therefore, option a is not a correct choice.
b. 5x6
Number of rows of the matrix provided in option b is 5 and number of columns of our matrix F is also 5, therefore, option b is the correct choice.
c. Since we know that multiplication of matrices is possible with compatible dimensions, therefore, option c is not a correct choice.
d. As we already found our correct option, therefore, 'none of the choices work' is not a correct choice.