Answer Starting from the top row and right most column, find the lowest cost D ( i,j )t : it is found to be the cell at ( i,j )=(9,9), D(9,9)=13. From the lowest cost position ( i,j )t, find the next position ( i,j )t-1 = argument_mini,j {D(i-1,j), D(i-1,j-1), D(i,j-1)}. E.g. position ( i,j )t-1 = argument_mini,j {48,12,47)} =(9-1,9-1)=(8,8) that contains “12” is selected. Repeat above until the path reaches the right most column or the lowest row. Note: argument_min_i,j {cell1, cell2, cell3} means the argument i,j of the cell with the lowest value is selected.