Determinant of a 2x2 Matrix · CSEC Mathematics
17 past-paper questions on Determinant of a 2x2 Matrix, part of VECTORS AND MATRICES, from every CSEC Mathematics paper on Quelpr.
- 10(b)2 marks· CSEC Mathematics · 2022 · Paper 2Determine the value of
k, given that the matrixCis singular. - 10(a)(i)2 marks· Mathematics Q10 10(a)(i)Using a calculation to support your answer, explain whether matrix P is a singular or a non-singular matrix.
- 11(a)2 marks· Mathematics Q11 11(a)Determine the value of p for which the matrix M does NOT have an inverse.
- 11(a)(iv)2 marks· Mathematics Q11 11(a)(iv)Given that M = [[2x, 2], [9, 3]], calculate the value(s) of x for which |M| = 0.
- 11(b)2 marks· Mathematics Q11 11(b)Determine the value of p for which the matrix M is singular.
- 11(b)2 marks· Mathematics Q11 11(b)Determine the value of x for which the matrix (3, x; 2, 4) is singular.
- 14(a)4 marks· Mathematics Q14 14(a)Determine the value(s) of p.
- 14(a)4 marks· Mathematics Q14 14(a)Calculate the values of x.
- 14(a)2 marks· Mathematics Q14 14(a)Show that M is a singular matrix.
- 14(a)2 marks· Mathematics Q14 14(a)Calculate the value of p.
- 14(a)(i)3 marks· Mathematics Q14 14(a)(i)Calculate the value of x.
- 14(a)(i)7 marks· Mathematics Q14 14(a)(i)Show that M is a non-singular matrix.
- 14(a)(i)3 marks· Mathematics Q14 14(a)(i)Calculate, in terms of x, the determinant of L.
- 14(a)(ii)3 marks· Mathematics Q14 14(a)(ii)Calculate the values of x given that L is singular.
- 14(b)2 marks· Mathematics Q14 14(b)Calculate the values of x for which M is singular.
- 14(b)(i)2 marks· Mathematics Q14 14(b)(i)Show that R is non-singular.
- 14(b)(ii)a)2 marks· Mathematics Q14 14(b)(ii)a)Calculate the determinant of the matrix A.
Related topics in VECTORS AND MATRICES
- Concepts of Matrices 10
- Concepts of Vectors 1
- Inverse of a 2x2 Matrix 24
- Magnitude of a Vector 12
- Matrix Operations 31
- Matrix Problem Solving 32
- Matrix Representation of Transformations 31
- Multiplicative Inverse of a Non-Singular Square Matrix 4
- Position Vectors 51
- Simplifying Vector Expressions 74
- Vector Geometry Problems 49