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Math problemHello. Maybe someone wants to resolve the problem. We have a series of numbers: 0.5 / 1 / 1.005 / 1.01 / 1.02 / 1.03 / 1.04 / 1.05 / 1.06 / 1.07 / 1.08 / 1.09 / 1.1 / 1.11 / 1.12 / 1.13 / 1.14 / 1.15 / 1.16 / 1.17 / 1.18 / 1.19 / 1.2 / 1.21 / 1.22 / 1.23 / 1.24 / 1.25 / 1.26 / 1.27 / 1.28 / 1.29 / 1.3 / 1.31 / 1.32 / 1.33 / 1.34 / 1.35 / 1.36 / 1.37 / 1.38 / 1.39 / 1.4 / 1.41 / 1.42 / 1.43 / 1.44 / 1.45 / 1.46 / 1.47 / 1.48 / 1.49 / 1.5 / 2 / 2.5 / 3 / 3.5 / 4 / 4.5 / 5 / 5.5 / 6 / 6.5 / 7 / 7.5 / 8 / 8.5 / 9 / 9.5 / 10 / 10.5 / 11 / 11.5 / 12 / 12.5 / 13 / 13.5 / 14 / 14.5 / 15 / 15.5 / 16 / 16.5 / 17 / 17.5 / 18 / 18.5 / 19 / 19.5 / 20 / 20.5 / 21 / 21.5 / 22 / 22.5 / 23 / 23.5 / 24 / 24.5 / 25 / 30 / 40 / 50 / 75 / 100 Now with these numbers should be placed on the number example: 72.995 or another, using the smallest quantities of figures, with the largest values of these components. Maybe someone in my free time I love to write code. | 2009-04-04 | 12:42 PM |
Todd | Re:Math problemSo take the maximum and minimum values? | 2009-04-04 | 5:05 PM |
ksr | Re:Math problemI think the idea is to make 72.995 (for example) out of the smallest number of given values, with each value being the largest possible (a so-called 'maximin' problem). There is probably a published algorithm for this somewhere. | 2009-04-04 | 6:18 PM |
Todd | Re:Math problemReminds me of Calc. | 2009-04-04 | 6:29 PM |
Brandon | Re:Math problemReminds me of someones homework :) | 2009-04-04 | 6:56 PM |
Re:Math problemFor clarification. A = 85 = 50 + 20 + 15 or A = 72,995 = 50 + 20.5 + 1.49 + 1.005 or A = 4.475 = ? + ? + ... or A = 327.55 = ? + ? + ... Yes it is look. Find the smallest quantities of ingredients and how the largest values, which give a total number of "A". | 2009-04-05 | 5:57 AM |
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