- Type
- Final term past paper
- Course
- MTH501 Linear Algebra
- Size
- PDF 346 KB
- Updated
- 23 Oct 2026
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Text from pages 1, 2, 3 of 11. Download the file for all 11 pages.
Q1. If for a linear transformation the equation T(x) =0 has only the trivial solution then T is (1 marks)
Correct answer: One-to-one
Q4. The equation x = p + t v describes a line (1 marks)
Correct answer: through p parallel to v
Q6. Every linear transformation is a matrix transformation (1 marks)
Q7. A null space is a vector space. (1 marks)
Correct answer: True
Q8. If two row interchanges are made in succession, then the new determinant (1 marks)
Q9. The determinant of A is the product of the pivots in any echelon form U of A , multiplied by (-1)r , Where r is (1 marks)
Q10. Please choose one If A is (1 marks)
invertible, then det(A)det(A-1)=1.
Q12. The product of upper triangular matrices is (1 marks)
Q13. The matrix multiplication is associative (1 marks)
Correct answer: True
Q14. Please choose one We can (1 marks)
add the matrices of ______________.
Correct answer: same order
Q15. By solving system of equations with iterative method, we stop the process when the entries in two successive iterations are ________. (1 marks)
Correct answer: repeat(same)
Q16. Jacobi’s Method is ____________ converges to solution than Gauss Siedal Method. (1 marks)
Q17. A system of linear equations is said to be homogeneous if it can be written in the form ______________. (1 marks)
Correct answer: AX = 0
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