CUET MATHEMATICS 2025 QUTION PAPER

CUET MATHEMATICS 2025

Q1.

Let $A = [a_{ij}]_{n \times n}$A=[aij​]n×n​ be a matrix.

Match List-I with List-II

List-I	List-II
(A) $A^T = A$	(I) Singular matrix
(B) $A^T = -A$	(II) Non-singular matrix
(C) IAI = 0	(III) A is a skew symmetric matrix
(D) |A| ≠ 0	(IV) Symmetric matrix

Choose the correct answer from the option given below:

Options:

1. (A–IV), (B–III), (C–II), (D–I

2. (A–IV), (B–III), (C–I), (D–II

3. (A–I), (B–II), (C–III), (D–IV

4. (A–II), (B–III), (C–IV), (D–I

…, then find matrix $AB$ is equal to

Options:

Q3. If A is a square matrix and I is the identity matrix of same order such that A²=I , then (A−I)³+(A+I)³−3A is equal to

1. A

2. 2A

3. 3A

4. 5A