Two godowns A and B have grain capacities of 100 quintals and 50 quint

1.	Two godowns A and B have grain capacities of 100 quintals and 50 quintals respectively. They supply to 3 ration shops, D, E and F, whose requirements are 60, 50 and 40 quintals respectively. The cost of transportation per quintal from the godowns to the shops are given in the following table: Transportation cost per quintal (in Rs) From/ To A B D64E32F2.503 How would the supplies be transported in order that the transportation cost is miniumum? What is the minimum cost?
Answer» Two godowns A and B have grain capacities of 100 quintals and 50 quintals respectively. They supply to 3 ration shops, D, E and F, whose requirements are 60, 50 and 40 quintals respectively. The cost of transportation per quintal from the godowns to the shops are given in the following table: $\begin{matrix} T r a n s p o r t a t i o n c o s t p e r q u i n t a l (i n R s) \end{matrix} \begin{matrix} F r o m / T o & A & B D & 6 & 4 E & 3 & 2 F & 2.50 & 3 \end{matrix}$ How would the supplies be transported in order that the transportation cost is miniumum? What is the minimum cost?

Two godowns A and B have grain capacities of 100 quintals and 50 quintals respectively. They supply to 3 ration shops, D, E and F, whose requirements are 60, 50 and 40 quintals respectively. The cost of transportation per quintal from the godowns to the shops are given in the following table: Transportation cost per quintal (in Rs) From/ To A B D64E32F2.503 How would the supplies be transported in order that the transportation cost is miniumum? What is the minimum cost?

Answer»

Two godowns A and B have grain capacities of 100 quintals and 50 quintals respectively. They supply to 3 ration shops, D, E and F, whose requirements are 60, 50 and 40 quintals respectively. The cost of transportation per quintal from the godowns to the shops are given in the following table:

$\begin{matrix} T r a n s p o r t a t i o n c o s t p e r q u i n t a l (i n R s) \end{matrix} \begin{matrix} F r o m / T o & A & B D & 6 & 4 E & 3 & 2 F & 2.50 & 3 \end{matrix}$

How would the supplies be transported in order that the transportation cost is miniumum? What is the minimum cost?

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