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There is a circle of red and blue tiles. You are given an array of integers colors and an integer k. The color of tile i is represented by colors[i]: An alternating group is every k contiguous tiles in the circle with alternating colors (each tile in the group except the first and last one has a different color from its left and right tiles). Return the number of alternating groups. Note that since colors represents a circle, the first and the last tiles are considered to be next to each other.
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There is a circle of red and blue tiles. You are given an array of integers colors and an integer k. The color of tile i is represented by colors[i]: An alternating group is every k contiguous tiles in the circle with alternating colors (each tile in the group except the first and last one has a different color from its left and right tiles). Return the number of alternating groups. Note that since colors represents a circle, the first and the last tiles are considered to be next to each other.
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colors = [0,1,0,1,0], k = 3
3
colors = [0,1,0,0,1,0,1], k = 6
2
colors = [1,1,0,1], k = 4
0
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Solve Alternating Groups II — There is a circle of red and blue tiles. You are given an array of integers colo...
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Time: O(n) | Space: O(n)
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