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**transportation**tableau for our example problem, cell 3A has**the minimum cost**of $4. As much as**possible**is allocated to this cell; the choice is either 200 tons or 275 tons. Even though 275 tons could be supplied to cell 3A, the most we can allocate is - Given a
**cost**matrix**cost**[][] and a position (m, n) in**cost**[][], write a function that returns**cost**of**minimum cost**path to reach (m, n) from (0, 0). Each cell of the matrix represents a**cost**to traverse through that cell. The total**cost**of a path to reach (m, n) is the**sum**of all the**costs**on that path (including both source and destination).**Min**-**Cost**Max-Flow A variant of the max - • The parcel id is also the
**cost**to ship that parcel. Given the parcel IDs which are already added in the shipment, find**the minimum****possible****cost**of shipping the items added to complete the load. Example parcels = [2, 3, 6, 10, 11] k=9 Parcel ids range from 1 through infinity. - To
**calculate**overall household food**costs**, we first adjust food**costs**for each person in the household and then**sum**the adjusted food**costs**. Example: For a one-parent, two-child household (a three-person family): Food**cost**= [(average [female age 19-50, male age 19-50]) 1.05] + [child age 4-5 1.05] + [child age 6-8 1.05]. Output:**The minimum**... **The minimum transportation cost**is given by=1x20. Efficient Robot Problem - Find**Minimum**Trips; Lexicographically next permutation With One swap; Find**The Minimum**time difference; Find all**possible**combinations with**sum**K from a given number N(1 to N) with the Find all subsets of size K from a given number N (1 to N) Given an array, find three ...