![]() |
VOOZH | about |
Question 1
Two matrices having dimensions ( r1 * c1 ) and ( r2 * c2 ) can be multiplied only if,
c1 = c2
c1 = r2
r1 = c2
r1 = r2
Question 2
If eigenvalues of matrix A are 2, 3 what are the eigenvalues of A2 ?
4, 6
4, 9
2, 3
6, 9
Question 3
If A is a real square matrix such that
AT = −A , then which is always true?
A is symmetric
Diagonal elements of A are zero
A is invertible
A has only real eigenvalues
Question 4
If A is an invertible matrix, which is guaranteed to be invertible?
A + AT
A2
A - I
AT - A
Question 5
Is matrix multiplication commutative?
Yes, always
No, matrix multiplication is not commutative
Only for square matrices
Only for identity matrices
Question 6
If eigenvalues of a matrix A are 2, 3, 4 then the trace of A is:
9
6
2 x 3 x 4
Cannot be determined
Question 7
What is the dimension of the matrix which is found after multiplying two matrices of dimensions ( r1 * c1 ) and ( r2 * c2 ) ?
r1 * c2
c1 * r2
r1 * r2
c1 * c2
Question 8
What is the output matrix after multiplying given 2 matrices?
| 1 | 2 |
| 3 | 4 |
| 5 | 6 |
| 1 | 4 |
| 9 | 16 |
| 25 | 36 |
The matrices cannot be multiplied
None of the above
Question 9
What is the output of,
| 22 | 28 |
| 49 | 64 |
| 21 | 28 |
| 45 | 56 |
The matrices cannot be multiplied
None of the above
Question 10
Does the multiplication of 3 matrices of ( 3 x 3 ) follow the associative property?
No, they do not follow associativity
Yes, multiplication of these matrices follow associative property
It depends on the matrix given.
There is no such property
There are 10 questions to complete.