Question 1
Input Matrix:
17 43 47
53 78 30
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
17 43 47
53 78 30 → 47 43 17
30 78 53
17 43 47
53 78 30 → 47 43 17
30 78 53
Matrix Transformation Advanced Hard: Worksheet 2 - Beginner Practice Matrix Transformation Advanced Hard BEGINNER
Ready to master Matrix Transformation Advanced Hard? This entry level practice worksheet (2/10) presents 20 beginner-level challenges. Focus area: pattern recognition. Learn to solve matrix transformation advanced hard reasoning questions, handle matrix transformation advanced hard practice, and perfect matrix transformation advanced hard for competitive exams with our step-by-step solutions.
What you'll learn in this worksheet:
- Understand the logic behind matrix transformation advanced hard practice
- Learn step-by-step approaches to pattern recognition
- Practice basic problem types with clear explanations
- Develop systematic problem-solving habits
- Master matrix transformation advanced hard reasoning questions through focused practice
Your progress through Matrix Transformation Advanced Hard
Worksheet 2 of 10 (11% complete)
Question 2
Input Matrix:
95 7 83
72 42 76
6 24 79
Apply transformation: transpose
What is the output?
Matrix transposition (rows become columns, columns become rows)
95 7 83
72 42 76
6 24 79 → 95 72 6
7 42 24
83 76 79
95 7 83
72 42 76
6 24 79 → 95 72 6
7 42 24
83 76 79
Question 3
Input Matrix:
55 20 19
2 3 80
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
55 20 19
2 3 80 → 55 22 22 80
55 20 19
2 3 80 → 55 22 22 80
Question 4
Input Matrix:
25 14 77
30 25 15
21 4 14
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
25 14 77
30 25 15
21 4 14 → 25 44 123 19 14
25 14 77
30 25 15
21 4 14 → 25 44 123 19 14
Question 5
Input Matrix:
61 93 83
83 94 80
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
61 93 83
83 94 80 → 83 61
94 93
80 83
61 93 83
83 94 80 → 83 61
94 93
80 83
Question 6
Input Matrix:
64 76 44
22 64 30
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
64 76 44
22 64 30 → 22 64 30
64 76 44
64 76 44
22 64 30 → 22 64 30
64 76 44
Question 7
Input Matrix:
87 18 81 50
76 7 66 62
94 81 97 50
Apply transformation: transpose
What is the output?
Matrix transposition (rows become columns, columns become rows)
87 18 81 50
76 7 66 62
94 81 97 50 → 87 76 94
18 7 81
81 66 97
50 62 50
87 18 81 50
76 7 66 62
94 81 97 50 → 87 76 94
18 7 81
81 66 97
50 62 50
Question 8
Input Matrix:
9 46 77
60 50 33
39 10 84
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
9 46 77
60 50 33
39 10 84 → 9 106 166 43 84
9 46 77
60 50 33
39 10 84 → 9 106 166 43 84
Question 9
Input Matrix:
16 14 22 20
74 79 87 51
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
16 14 22 20
74 79 87 51 → 16 88 101 107 51
16 14 22 20
74 79 87 51 → 16 88 101 107 51
Question 10
Input Matrix:
89 21 76
83 64 77
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
89 21 76
83 64 77 → 83 64 77
89 21 76
89 21 76
83 64 77 → 83 64 77
89 21 76
Question 11
Input Matrix:
45 70 81
40 85 56
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
45 70 81
40 85 56 → 81 70 45
56 85 40
45 70 81
40 85 56 → 81 70 45
56 85 40
Question 12
Input Matrix:
19 77 84
96 32 74
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
19 77 84
96 32 74 → 96 32 74
19 77 84
19 77 84
96 32 74 → 96 32 74
19 77 84
Question 13
Input Matrix:
65 87 67 8
12 29 28 20
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
65 87 67 8
12 29 28 20 → 12 65
29 87
28 67
20 8
65 87 67 8
12 29 28 20 → 12 65
29 87
28 67
20 8
Question 14
Input Matrix:
37 47 3
32 43 32
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
37 47 3
32 43 32 → 3 47 37
32 43 32
37 47 3
32 43 32 → 3 47 37
32 43 32
Question 15
Input Matrix:
86 41 90
35 5 59
18 55 85
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
86 41 90
35 5 59
18 55 85 → 90 41 86
59 5 35
85 55 18
86 41 90
35 5 59
18 55 85 → 90 41 86
59 5 35
85 55 18
Question 16
Input Matrix:
36 31 11
80 39 78
Apply transformation: transpose
What is the output?
Matrix transposition (rows become columns, columns become rows)
36 31 11
80 39 78 → 36 80
31 39
11 78
36 31 11
80 39 78 → 36 80
31 39
11 78
Question 17
Input Matrix:
19 32 74
53 3 16
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
19 32 74
53 3 16 → 53 3 16
19 32 74
19 32 74
53 3 16 → 53 3 16
19 32 74
Question 18
Input Matrix:
37 93 62
14 73 45
81 62 17
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
37 93 62
14 73 45
81 62 17 → 81 14 37
62 73 93
17 45 62
37 93 62
14 73 45
81 62 17 → 81 14 37
62 73 93
17 45 62
Question 19
Input Matrix:
77 66 50 26
17 7 54 99
54 59 93 13
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
77 66 50 26
17 7 54 99
54 59 93 13 → 77 83 111 139 192 13
77 66 50 26
17 7 54 99
54 59 93 13 → 77 83 111 139 192 13
Question 20
Input Matrix:
10 99 38
49 35 14
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
10 99 38
49 35 14 → 10 148 73 14
10 99 38
49 35 14 → 10 148 73 14
📝 Continue your Matrix Transformation Advanced Hard practice. Worksheet 2 focuses on pattern recognition.