The following questions are about a Balanced Transportation Problem. The table below shows the costs (in pounds) of sending supplies from sources A,B and C to destinations W,X,Y and Z. The total supplies available from each source and the total demands for each destination are also given. The distribution schedule that minimises the cost is required. There is a part cost ui for each of the sources (i=A,B,C) and a part cost vj associated with each destination (j=W,X,Y,Z). The part costs are calculated according to cij=ui+vj for the basic variables, where cij is the cost of route ij. Given that vW=0, find all other part costs. Put your answers in the boxes below. All answers should be integers. uA=1uB=uC=vX=vY=1vZ= The following questions are about a Balanced Transportation Problem. The table below shows the costs (in pounds) of sending supplies from sources A,B and C to destinations W,X,Y and Z. The total supplies available from each source and the total demands for each destination are also given. The distribution schedule that minimises the cost is required. There is a part cost ui for each of the sources (i=A,B,C) and a part cost vj associated with each destination (j=W,X,Y,Z). The part costs are calculated according to cij=ui+vj for the basic variables, where cij is the cost of route ij. Given that vW=0, find all other part costs. Put your answers in the boxes below. All answers should be integers. uA=1uB=uC=vX=vY=1vZ=