This online test contains MCQs about following topics:
Try the Business Mathematics Icom Part 1 Chapter 5 Online Test.
Total Questions15
Time Allowed20
Matrix . Types of martix . Algebra of martices . Solution of simultaneous linear equation through martices
Ch. # | Test Name | MCQs Available | PDF File | Answers Mode | Launch Test |
---|---|---|---|---|---|
1 | Business Mathematics Icom Part 1 Online Test | 142 | Download PDF | MCQ Answers | Launch Test |
1 | Business Mathematics Icom Part 1 Chapter 1 Online Test | 24 | Download PDF | MCQ Answers | Launch Test |
2 | Business Mathematics Icom Part 1 Chapter 2 Online Test | 24 | Download PDF | MCQ Answers | Launch Test |
3 | Business Mathematics Icom Part 1 Chapter 3 Online Test | 23 | Download PDF | MCQ Answers | Launch Test |
4 | Business Mathematics Icom Part 1 Chapter 4 Online Test | 24 | Download PDF | MCQ Answers | Launch Test |
5 | Business Mathematics Icom Part 1 Chapter 5 Online Test | 24 | Download PDF | MCQ Answers | Launch Test |
6 | Business Mathematics Icom Part 1 Chapter 6 Online Test | 23 | Download PDF | MCQ Answers | Launch Test |
Here you can prepare 11th Class Business Mathematics Chapter 5 Elements of Matrix Algebra Test. Click the button for 100% free full practice test.
Sr. # | Questions | Answers Choice |
---|---|---|
1 | Do (A + B) + C = A + (B + C)? | No Yes May or may not Never |
2 |
<br>
![]() |
Equal Possible Not possible Zero |
3 | In a square matrix number of rows and column are | Equal Now equal Greater Less then |
4 | Any matrix "A" is a symmetric matrix if: | A = -A A = A<sup>t</sup> A = -A<sup>t</sup> A = A<sup>-t</sup> |
5 | Order of the matrix having m rows and n columns is: | m + n m - n m / n m x n |
6 | I3 x | I<sub>3</sub> | = ? | I<sub>3</sub> 0 1 None of these |
7 | In decimal system base of system is: | 2 5 8 10 |
8 | 2 x 10 + 3 x 10<sup>o</sup> =. | 23 24 25 26 |
9 |
![]() |
Unit matrix Diagonal matrix Square matrix Singular matrix |
10 | If A is matrix of order mxn then to get AB, the matrix B must be order of | m x m P x P m x P n x P |