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Calculating no. of polyhexagon |
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| Jan15-09, 04:25 AM | #1 |
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Calculating no. of polyhexagon
I want to calculate number of polyhexagon that can be drawn in a given area (lenght X breadth). Let suppose the side of each hexagon be 'd'.
e.g., Case 1: If length, l = 100 cm & breadth, b = 500 cm. and side of each hexagon, d = 5 cm. Then what will be the maximum number of polyhexagon, n, that can be created in the given region ? Case 2: If length, l = 100 cm & breadth, b = 500 cm. and side of each hexagon, d = 10 cm. Then what will be the maximum number of polyhexagon, n, that can be created in the given region ? Case 3: If length, l = 500 cm & breadth, b = 200 cm. and side of each hexagon, d = 7 cm. Then what will be the maximum number of polyhexagon, n, that can be created in the given region ? Case 4: If length, l = 500 cm & breadth, b = 200 cm. and side of each hexagon, d = 17 cm. Then what will be the maximum number of polyhexagon, n, that can be created in the given region ? What will be the generalized formula for solving such type of scenario ? Thanks in advance Vikas |
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