CUET Mathematics MCQs Matrices

Refer to CUET Mathematics MCQs Matrices provided below available for download in Pdf. The MCQ Questions for UG Mathematics with answers are aligned as per the latest syllabus and exam pattern suggested by CUET, NCERT and KVS. Multiple Choice Questions for Matrices are an important part of exams for UG Mathematics and if practiced properly can help you to improve your understanding and get higher marks. Refer to more Chapter-wise MCQs for CUET UG Mathematics and also download more latest study material for all subjects

MCQ for UG Mathematics Matrices

UG Mathematics students should refer to the following multiple-choice questions with answers for Matrices in UG.

Matrices MCQ Questions UG Mathematics with Answers

Question. The number of 3 × 3 non-singular matrices, with four entries as 1 and all other entries as 0, is:
a) Less than 4
b) 6
c) 5
d) at least 7

Answer : D

Question. If A and B are two matrices of the order 3 × m and 3 × n, respectively, and m = n, then the order of matrix (5A – 2B) is
a) m × n
b) 3 × n
c) 3 × 3
d) m × 3

Answer : B

Question. If a matrix is both symmetric matrix and skew symmetric matrix then
a) None of these
b) A is a diagonal matrix
c) A is scalar matrix
d) A is zero matrix

Answer : D

Question. If a matrix has 6 elements, then number of possible orders of the matrix can be ____.
a) 3
b) 2
c) 6
d) 4

Answer : D

Question. If A and B are square matrices then (AB)’ =
a) A’B’
b) AB’
c) A’B’
d) B’A’

Answer : D

Question. If A is a square matrix such that A2 = I, then (A - I)3 + (A + I)3 - 7A is equal to .............
a) I – A
b) 3A
c) A
d) I + A

Answer : C

Question. A2 - A + I = 0 then the inverse of A
a) A + I
b) A – I
c) I – A
d) A

Answer : C

Question. A matrix A = [aij]nxn is said to be symmetric if-
(a) aij = 0
(b) aij = aji
(c) aij = -aji
(d) aij = 1

a) d
b) c
c) a
d) b

Answer : D

Question. The restrictions on n, k and p so that PY + WY will be defined are
a) p is arbitrary
b) k = 2,p = 3
c) k is arbitrary, p = 2
d) k = 3, p = n

Answer : D

Question. A square matrix A = [aij]nxn is called a daigomal matrix if aij = 0 for
(a) i = j
(b) i < j
(c) i > j
(d) i ≠ j
a) d
b) b
c) c
d) a

Answer : A

Question. If AB = A and BA = B, then
(a) B = I
(b) A = I
(c) A2 = A
(d) B2 = I
a) a
b) d
c) b
d) c

Answer : C

Question. If A is a square matrix such that A2 = A, then (I - A)3 + A is equal to
a) 0
b) I – A
c) I
d) I + A

Answer : C

Question. If A and B are matrices of the same order, then (AB’ – BA’) is a
a) null matrix
b) unit matrix
c) symmetric matrix
d) skew-symmetric matrix

Answer : D

Question. If A and B are 2 x 2 matrices, then which of the following is treu
a) d
b) c
c) b
d) a

Answer : B

Question. If A is a square matrix, then A – A’ is a
a) Diagonal matrix
b) None of these
c) Symmetric matrix
d) Skew-symmetric matrix 

Answer : D

Question. For any square matrix A, AAT is a
a) unit matrix
b) Symmetric matrix
c) Skew-symmetric matrix
d) Diagonal matrix

Answer : B

Question. For any two matrices A and B, we have
a) AB ≠ BA
b) None of the above
c) AB = O
d) AB = BA

Answer : B

Question. If A and B are symmetric matrices of the same order, then
a) A – Bis askew-symmetric matrix
b) AB – BA is a symmetric matrix
c) AB is a symmetric matrix
d) AB + BA is a symmetric matrix

Answer : D

Question. If A is an m × n matrix such that AB and BA are both defined, then B is a ____.
a) n × m matrix
b) n × n matrix
c) m × n matrix
d) m × n matrix

Answer : A

Question. If a matrix A is both symmetric and skew symmetric then matrix A is
a) a rectangular matrix
b) a scalar matrix
c) a zero matrix of order n × n
d) a diagonal matrix

Answer : C

Question. Which of the following is not a possible ordered pair for a matrix with 6 elements
a) (3,2)
b) (2,3)
c) (1,6)
d) (3,1)

Answer : D

Question. If n = p, then the order of the matrix 7X – 5Z is:
a) p × n
b) n × 3
c) 2 × n
d) p × n

Answer : C

Question. If A is a matrix of order m × n and B is a matrix such that AB’ and B’A are both defined, then the order of matrix B is
a) n × m
b) m × n
c) n × n
d) m × m

Answer : B

Question. The diagonal elements of a skew symmetric matrix are
a) none of these
b) can be any number
c) all zeroes
d) are all equal to some scalar k(≠ 0)

Answer : C

Question. Total number of possible matrices of order 3 × 3 with each entry 2 or 0 is
a) 27
b) 81
c) 9
d) 512

Answer : D

Question. If A2 - A + I = O, then the inverse of A is
a) I – A
b) A – I
c) A
d) A + I

Answer : A

Question. A = [aij]nxn is square matrix if
a) m > n
b) m = n
c) m < n
d) None of these

Answer : B

Question. If a matrix A is both symmetric and skew-symmetric, then?
(a) (A + B)2 = A2 + B2 + 2AB 
(b) (A - B)2 = A2 + B2 - 2AB 
(c) (A - B) (A + B) = A2 + AB - BA - B2 
(d) (A + B) (A - B) = A2 - B2

a) A is a zero matrix
b) A is a diagonal matrix
c) A is a scalar matrix
d) A is a square matrix

Answer : A

Question. Total number of possible matrices of order 2 × 3 with each entry 1 or 0 is ____.
a) 6
b) 36
c) 64
d) 32

Answer : C

Question. If matrices A and B are inverse of each other then
a) AB = BA = 0
b) AB = 0, BA = I
c) AB = BA = I
d) AB = BA

Answer : C

More Study Material

MCQs for Mathematics CUET UG Matrices

Expert teachers of studiestoday have referred to NCERT book for UG Mathematics to develop the Mathematics UG MCQs. If you download MCQs with answers for the above chapter daily, you will get higher and better marks in UG test and exams in the current year as you will be able to have stronger understanding of all concepts. Daily Multiple Choice Questions practice of Mathematics and its study material will help students to have stronger understanding of all concepts and also make them expert on all critical topics. After solving the questions given in the MCQs which have been developed as per latest course books also refer to the NCERT solutions for UG Mathematics designed by our teachers

Matrices MCQs Mathematics CUET UG

All MCQs given above for UG Mathematics have been made as per the latest syllabus and books issued for the current academic year. The students of UG can refer to the answers which have been also provided by our teachers for all MCQs of Mathematics so that you are able to solve the questions and then compare your answers with the solutions provided by us. We have also provided lot of MCQ questions for UG Mathematics so that you can solve questions relating to all topics given in each chapter. All study material for UG Mathematics students have been given on studiestoday.

Matrices CUET UG MCQs Mathematics

Regular MCQs practice helps to gain more practice in solving questions to obtain a more comprehensive understanding of Matrices concepts. MCQs play an important role in developing understanding of Matrices in CUET UG. Students can download and save or print all the MCQs, printable assignments, practice sheets of the above chapter in UG Mathematics in Pdf format from studiestoday. You can print or read them online on your computer or mobile or any other device. After solving these you should also refer to UG Mathematics MCQ Test for the same chapter

CUET MCQs Mathematics UG Matrices

CUET UG Mathematics best textbooks have been used for writing the problems given in the above MCQs. If you have tests coming up then you should revise all concepts relating to Matrices and then take out print of the above MCQs and attempt all problems. We have also provided a lot of other MCQs for UG Mathematics which you can use to further make yourself better in Mathematics

Where can I download latest CUET MCQs for UG Mathematics Matrices

You can download the CUET MCQs for UG Mathematics Matrices for latest session from StudiesToday.com

Can I download the MCQs of Matrices UG Mathematics in Pdf

Yes, you can click on the links above and download topic wise MCQs Questions PDFs for Matrices UG for Mathematics

Are the UG Mathematics Matrices MCQs available for the latest session

Yes, the MCQs issued by CUET for UG Mathematics Matrices have been made available here for latest academic session

How can I download the Matrices UG Mathematics MCQs

You can easily access the links above and download the Matrices UG MCQs Mathematics for each topic

Is there any charge for the MCQs with answers for UG Mathematics Matrices

There is no charge for the MCQs and their answers for UG CUET Mathematics Matrices you can download everything free

How can I improve my MCQs in UG Mathematics Matrices

Regular revision of MCQs given on studiestoday for UG subject Mathematics Matrices can help you to score better marks in exams

What are MCQs for UG Mathematics Matrices

Multiple Choice Questions (MCQs) for Matrices UG Mathematics are objective-based questions which provide multiple answer options, and students are required to choose the correct answer from the given choices.

Why are Matrices important for UG students?

Learning Matrices based MCQs will help students improve their overall understanding of important concepts and topics and help to score well in UG Mathematics exams.

How can I practice Matrices for CUET UG?

You can practice Matrices for CUET UG through worksheets, textbooks and online quizzes provided by studiestoday.com.

Where can I find CUET UG Mathematics Matrices MCQs online?

You can find CUET UG Mathematics Matrices MCQs on educational websites like studiestoday.com, online tutoring platforms, and in sample question papers provided on this website.

How can I prepare for Matrices UG MCQs?

To prepare for Matrices MCQs, refer to the concepts links provided by our teachers and download sample papers for free.

Are there any online resources for CUET UG Mathematics Matrices?

Yes, there are many online resources that we have provided on studiestoday.com available such as practice worksheets, question papers, and online tests for learning MCQs for UG Mathematics Matrices

Can I find CUET UG Mathematics Matrices practice worksheets online?

Yes, you can find printable Matrices worksheets for CUET UG Mathematics on studiestoday.com.

How can I get more free MCQs with answers for CUET UG Mathematics Matrices MCQs?

We have provided full database of free multiple choice questions with answers on studiestoday.com for CUET UG Mathematics Matrices