Explore topic-wise MCQs in VITEEE.

This section includes 34 Mcqs, each offering curated multiple-choice questions to sharpen your VITEEE knowledge and support exam preparation. Choose a topic below to get started.

1.

If a matrix has equal number of columns and rows then it is said to be a

A. row matrix
B. identical matrix
C. square matrix
D. rectangular matrix
Answer» D. rectangular matrix
2.

Matrix A when multiplied with Matrix C gives the Identity matrix I, what is C?

A. Identity matrix
B. Inverse of A
C. Square of A
D. Transpose of A
Answer» C. Square of A
3.

What is the disadvantage of matrices?

A. Internal complexity
B. Searching through a matrix is complex
C. Not space efficient
D. All of the mentioned
Answer» E.
4.

Which of the following are the uses of matrices?

A. In solving linear equations
B. Image processing
C. Graph theory
D. All of the mentioned
Answer» E.
5.

If column-major order is used, how is the following matrix stored in memory? a b c d e f g h i

A. ihgfedcba
B. abcdefghi
C. cfibehadg
D. adgbehcfi
Answer» E.
6.

If row-major order is used, how is the following matrix stored in memory? a b c d e f g h i

A. ihgfedcba
B. abcdefghi
C. cfibehadg
D. adgbehcfi
Answer» C. cfibehadg
7.

What does the following piece of code do? for(int i = 0; i < row; i++) {       for(int j = 0; j < column; j++)     {         if(i == j)             sum = sum + (array[i][j]);     } } System.out.println(sum);

A. Normal of a matrix
B. Trace of a matrix
C. Square of a matrix
D. Transpose of a matrix
Answer» C. Square of a matrix
8.

Select the code snippet which performs matrix multiplication.(a and b are the two given matrices, resultant marix is c)

A. for (int i = 0; i < n; i++) { for (int j = 0; j < n; j++) { for (int k = 0; k < n; k++) { c[i][j] = c[i][j] + a[i][k] * b[k][j]; } } }
B. for (int i = 0; i < n; i++) { for (int j = 0; j < n; j++) { for (int k = 0; k < n; k++) { c[i][j] = c[i][j] * a[i][k] * b[k][j]; } } }
C. for (int i = 0; i < n; i++) { for (int j = 0; j < n; j++) { for (int k = 0; k < n; k++) { c[i][j] = c[i][j] + a[i][k] + b[k][j]; } } }
D. None of the mentioned
Answer» B. for (int i = 0; i < n; i++) { for (int j = 0; j < n; j++) { for (int k = 0; k < n; k++) { c[i][j] = c[i][j] * a[i][k] * b[k][j]; } } }
9.

How&nbsp;do&nbsp;you&nbsp;allocate&nbsp;a&nbsp;matrix&nbsp;using&nbsp;a&nbsp;single&nbsp;pointer&nbsp;in&nbsp;C?(r&nbsp;and&nbsp;c&nbsp;are&nbsp;the&nbsp;number&nbsp;of&nbsp;rows&nbsp;and&nbsp;columns&nbsp;respectively)

A. int *arr = malloc(r * c * sizeof(int));
B. int *arr = (int *)malloc(r * c * sizeof(int));
C. int *arr = (int *)malloc(r + c * sizeof(int));
D. int *arr = (int *)malloc(r * c * sizeof(arr));
Answer» C. int *arr = (int *)malloc(r + c * sizeof(int));
10.

Which&nbsp;of&nbsp;the&nbsp;following&nbsp;property&nbsp;does&nbsp;not&nbsp;hold&nbsp;for&nbsp;matrix&nbsp;multiplication?

A. Associative
B. Distributive
C. Commutative
D. None of the mentioned
Answer» D. None of the mentioned
11.

What&nbsp;is&nbsp;the&nbsp;order&nbsp;of&nbsp;a&nbsp;matrix?

A. number of rows X number of columns
B. number of columns X number of rows
C. number of rows X number of rows
D. number of columns X number of columns
Answer» B. number of columns X number of rows
12.

Which&nbsp;of&nbsp;the&nbsp;following&nbsp;property&nbsp;of&nbsp;matrix&nbsp;multiplication&nbsp;is&nbsp;correct:

A. Multiplication is not commutative in genral
B. Multiplication is associative
C. Multiplication is distributive over addition
D. All of the mentioned
Answer» E.
13.

Let&nbsp;A&nbsp;be&nbsp;a&nbsp;nilpotent&nbsp;matrix&nbsp;of&nbsp;order&nbsp;n&nbsp;then

A. An = O
B. nA = O
C. A = nI, I is Identity matrix
D. None of the mentioned
Answer» B. nA = O
14.

State&nbsp;whether&nbsp;the&nbsp;given&nbsp;statement&nbsp;is&nbsp;True&nbsp;or&nbsp;False. If&nbsp;for&nbsp;a&nbsp;square&nbsp;matrix&nbsp;A&nbsp;and&nbsp;B,null&nbsp;matrix&nbsp;O,&nbsp;AB&nbsp;=O&nbsp;implies&nbsp;A=O&nbsp;and&nbsp;B=O.

A. True
B. False
Answer» C.
15.

State&nbsp;True&nbsp;or&nbsp;False: If&nbsp;for&nbsp;a&nbsp;square&nbsp;matrix&nbsp;A&nbsp;and&nbsp;B,null&nbsp;matrix&nbsp;O,&nbsp;AB&nbsp;=O&nbsp;implies&nbsp;BA=O:

A. True
B. False
Answer» C.
16.

State&nbsp;True&nbsp;or&nbsp;False:

A. True
B. False
Answer» B. False
17.

Let&nbsp;A&nbsp;=&nbsp;[kaij&nbsp;]nxn,&nbsp;B&nbsp;=&nbsp;[aij&nbsp;]nxn,&nbsp;be&nbsp;an&nbsp;nxn&nbsp;matrices&nbsp;and&nbsp;k&nbsp;be&nbsp;a&nbsp;scalar&nbsp;then&nbsp;det(A)&nbsp;is&nbsp;equal&nbsp;to:

A. Kdet(B)
B. Kndet(B)
C. K3det(b)
D. None of the mentioned
Answer» C. K3det(b)
18.

&nbsp;For&nbsp;a&nbsp;skew&nbsp;symmetric&nbsp;odd&nbsp;ordered&nbsp;matrix&nbsp;A&nbsp;of&nbsp;integers,&nbsp;which&nbsp;of&nbsp;the&nbsp;following&nbsp;will&nbsp;hold&nbsp;true:

A. det(A) = 9
B. det(A) = 81
C. det(A) = 0
D. det(A) = 4
Answer» D. det(A) = 4
19.

&nbsp;For&nbsp;a&nbsp;skew&nbsp;symmetric&nbsp;even&nbsp;ordered&nbsp;matrix&nbsp;A&nbsp;of&nbsp;integers,&nbsp;which&nbsp;of&nbsp;the&nbsp;following&nbsp;will&nbsp;not&nbsp;hold&nbsp;true

A. det(A) = 9
B. det(A) = 81
C. det(A) = 7
D. det(A) = 4
Answer» D. det(A) = 4
20.

If&nbsp;determinant&nbsp;of&nbsp;a&nbsp;matrix&nbsp;A&nbsp;is&nbsp;Zero&nbsp;than:

A. A is a Singular matrix
B. A is a non-Singular matrix
C. Can’t say
D. None of the mentioned
Answer» B. A is a non-Singular matrix
21.

&nbsp;The&nbsp;determinant&nbsp;of&nbsp;identity&nbsp;matrix&nbsp;is&nbsp;:

A. 1
B. 0
C. Depends on the matrix
D. None of the mentioned
Answer» B. 0
22.

If&nbsp;a&nbsp;matrix&nbsp;has&nbsp;m&nbsp;rows&nbsp;and&nbsp;n&nbsp;columns&nbsp;then&nbsp;order&nbsp;is

A. m + n
B. n x n
C. m x m
D. m x n
Answer» E.
23.

&nbsp;Order&nbsp;of&nbsp;a&nbsp;matrix&nbsp;[&nbsp;2&nbsp;5&nbsp;7&nbsp;]&nbsp;is

A. 3 x 3
B. 1 x 1
C. 3 x 1
D. 1 x 3
Answer» E.
24.

&nbsp;Two&nbsp;matrices&nbsp;A&nbsp;and&nbsp;B&nbsp;are&nbsp;equal&nbsp;if

A. both are rectangular
B. both have same order
C. no of columns of A is equal to columns of B
D. both have same order and equal corresponding elements
Answer» E.
25.

If&nbsp;A&nbsp;is&nbsp;a&nbsp;skew&nbsp;symmetric&nbsp;matrix,&nbsp;then&nbsp;At

A. −A
B. A
C. 0
D. diagonal matrix
Answer» B. A
26.

&nbsp;If&nbsp;AB&nbsp;exists,&nbsp;then&nbsp;(&nbsp;AB&nbsp;)-1is

A. A-1 B-1
B. B-1 A-1
C. AB
D. None of Above
Answer» C. AB
27.

&nbsp;If&nbsp;|A|&nbsp;&ne;&nbsp;0,&nbsp;then&nbsp;A&nbsp;is

A. zero matrix
B. singular matrix
C. non - singular matrix
D. diagonal matrix
Answer» D. diagonal matrix
28.

&nbsp;[&nbsp;a&nbsp;b&nbsp;c&nbsp;]&nbsp;is&nbsp;a

A. zero matrix
B. diagonal matrix
C. column matrix
D. row matrix
Answer» E.
29.

A&nbsp;matrix&nbsp;having&nbsp;m&nbsp;rows&nbsp;and&nbsp;n&nbsp;columns&nbsp;with&nbsp;m&nbsp;&ne;&nbsp;n&nbsp;is&nbsp;said&nbsp;to&nbsp;be&nbsp;a

A. rectangular matrix
B. square matrix
C. identity matrix
D. scaler matrix
Answer» B. square matrix
30.

For&nbsp;any&nbsp;non-&nbsp;singular&nbsp;matrix&nbsp;A,&nbsp;A-1&nbsp;=

A. |A|adj A
B. 1 /|A|adj A
C. adj A⁄|A|
D. None of Above
Answer» D. None of Above
31.

&nbsp;In&nbsp;a&nbsp;matrix&nbsp;multiplication&nbsp;for&nbsp;A&nbsp;and&nbsp;B,&nbsp;(AB)t

A. At Bt
B. TrueBt At
C. 1/AB
D. AB
Answer» C. 1/AB
32.

&nbsp;If&nbsp;A&nbsp;is&nbsp;a&nbsp;symmetric&nbsp;matrix,&nbsp;then&nbsp;At&nbsp;=

A. A
B. |A|
C. 0
D. diagonal matrix
Answer» B. |A|
33.

&nbsp;If&nbsp;|A|&nbsp;=&nbsp;0,&nbsp;then&nbsp;A&nbsp;is

A. zero matrix
B. singular matrix
C. non-singular matrix
D. 0
Answer» C. non-singular matrix
34.

&nbsp;Transpose&nbsp;of&nbsp;a&nbsp;rectangular&nbsp;matrix&nbsp;is&nbsp;a

A. rectangular matrix
B. diagonal matrix
C. square matrix
D. scaler matrix
Answer» B. diagonal matrix