Question 1
Input Matrix:
58 83 14
75 59 10
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
58 83 14
75 59 10 → 58 158 73 10
58 83 14
75 59 10 → 58 158 73 10
Matrix Transformation Advanced Hard Beginner-Intermediate Worksheet: Focus on common variations practice Matrix Transformation Advanced Hard BEGINNER INTERMEDIATE
Level up your Matrix Transformation Advanced Hard skills! You're at Worksheet 4 of 10 (33% through this series). This step-up challenge worksheet features 20 beginner-intermediate-level problems with a focus on common variations practice. Topics covered: matrix transformation advanced hard for competitive exams, how to solve matrix transformation advanced hard, matrix transformation advanced hard tricks.
What you'll learn in this worksheet:
- Understand the logic behind how to solve matrix transformation advanced hard
- Learn step-by-step approaches to common variations practice
- Bridge the gap between basic and advanced concepts
- Handle problems with increasing complexity
- Master matrix transformation advanced hard for competitive exams through focused practice
Your progress through Matrix Transformation Advanced Hard
Worksheet 4 of 10 (33% complete)
Question 2
Input Matrix:
77 46 93 86
92 38 74 96
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
77 46 93 86
92 38 74 96 → 77 138 131 160 96
77 46 93 86
92 38 74 96 → 77 138 131 160 96
Question 3
Input Matrix:
57 51 89 27
32 98 1 50
79 20 67 49
Apply transformation: transpose
What is the output?
Matrix transposition (rows become columns, columns become rows)
57 51 89 27
32 98 1 50
79 20 67 49 → 57 32 79
51 98 20
89 1 67
27 50 49
57 51 89 27
32 98 1 50
79 20 67 49 → 57 32 79
51 98 20
89 1 67
27 50 49
Question 4
Input Matrix:
28 51 46
21 2 96
97 23 45
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
28 51 46
21 2 96
97 23 45 → 46 51 28
96 2 21
45 23 97
28 51 46
21 2 96
97 23 45 → 46 51 28
96 2 21
45 23 97
Question 5
Input Matrix:
82 2 26
14 81 44
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
82 2 26
14 81 44 → 82 16 107 44
82 2 26
14 81 44 → 82 16 107 44
Question 6
Input Matrix:
28 44 42 66
67 63 85 46
38 78 48 43
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
28 44 42 66
67 63 85 46
38 78 48 43 → 28 111 143 229 94 43
28 44 42 66
67 63 85 46
38 78 48 43 → 28 111 143 229 94 43
Question 7
Input Matrix:
36 92 99
30 27 86
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
36 92 99
30 27 86 → 36 122 126 86
36 92 99
30 27 86 → 36 122 126 86
Question 8
Input Matrix:
81 11 48
8 95 6
87 85 41
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
81 11 48
8 95 6
87 85 41 → 48 11 81
6 95 8
41 85 87
81 11 48
8 95 6
87 85 41 → 48 11 81
6 95 8
41 85 87
Question 9
Input Matrix:
29 92 36 63
98 39 55 94
31 29 76 29
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
29 92 36 63
98 39 55 94
31 29 76 29 → 31 98 29
29 39 92
76 55 36
29 94 63
29 92 36 63
98 39 55 94
31 29 76 29 → 31 98 29
29 39 92
76 55 36
29 94 63
Question 10
Input Matrix:
52 15 16 97
6 57 5 74
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
52 15 16 97
6 57 5 74 → 52 21 73 102 74
52 15 16 97
6 57 5 74 → 52 21 73 102 74
Question 11
Input Matrix:
92 69 68
57 45 32
41 55 65
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
92 69 68
57 45 32
41 55 65 → 92 126 154 87 65
92 69 68
57 45 32
41 55 65 → 92 126 154 87 65
Question 12
Input Matrix:
82 11 71
28 68 17
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
82 11 71
28 68 17 → 28 68 17
82 11 71
82 11 71
28 68 17 → 28 68 17
82 11 71
Question 13
Input Matrix:
6 50 88
73 7 52
98 41 96
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
6 50 88
73 7 52
98 41 96 → 88 50 6
52 7 73
96 41 98
6 50 88
73 7 52
98 41 96 → 88 50 6
52 7 73
96 41 98
Question 14
Input Matrix:
12 73 99 7
86 19 27 45
Apply transformation: flip_horizontal
What is the output?
Matrix flipped horizontally (left-right mirror)
12 73 99 7
86 19 27 45 → 7 99 73 12
45 27 19 86
12 73 99 7
86 19 27 45 → 7 99 73 12
45 27 19 86
Question 15
Input Matrix:
39 82 51 80
85 52 64 72
15 92 31 25
Apply transformation: diagonal_sum
What is the output?
Sum of each diagonal (top-left to bottom-right)
39 82 51 80
85 52 64 72
15 92 31 25 → 39 167 118 236 103 25
39 82 51 80
85 52 64 72
15 92 31 25 → 39 167 118 236 103 25
Question 16
Input Matrix:
2 15 87 61
78 86 10 37
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
2 15 87 61
78 86 10 37 → 78 86 10 37
2 15 87 61
2 15 87 61
78 86 10 37 → 78 86 10 37
2 15 87 61
Question 17
Input Matrix:
90 95 29
3 93 82
98 85 90
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
90 95 29
3 93 82
98 85 90 → 98 85 90
3 93 82
90 95 29
90 95 29
3 93 82
98 85 90 → 98 85 90
3 93 82
90 95 29
Question 18
Input Matrix:
4 16 62
6 87 68
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
4 16 62
6 87 68 → 6 4
87 16
68 62
4 16 62
6 87 68 → 6 4
87 16
68 62
Question 19
Input Matrix:
70 44 14
59 72 55
39 33 10
Apply transformation: rotate_90
What is the output?
Matrix rotated 90 degrees clockwise
70 44 14
59 72 55
39 33 10 → 39 59 70
33 72 44
10 55 14
70 44 14
59 72 55
39 33 10 → 39 59 70
33 72 44
10 55 14
Question 20
Input Matrix:
41 82 52 18
93 61 13 71
Apply transformation: flip_vertical
What is the output?
Matrix flipped vertically (top-bottom mirror)
41 82 52 18
93 61 13 71 → 93 61 13 71
41 82 52 18
41 82 52 18
93 61 13 71 → 93 61 13 71
41 82 52 18
📝 Continue your Matrix Transformation Advanced Hard practice. Worksheet 4 focuses on common variations practice.