Hello!

I have some issues with this task and unfortunately I can not proceed before finishing this task... It would be nice, if you can help me with it!

The task is:

Consider a barter economy with 2 agents: Anders (A) and Bettina (B). They have preferences over two goods 1 and 2.

Anders has a utility function: u^A=min{x^A₁ , x₂^A}

Betinna has a utility function: u^B = (x^B₁)^1/2 *(x^B₂)^1/2

Anders is born with the initial inventory (w^A₁,w^A₂) = (20 , 0), while Betinna has (w^B₁,w^B₂) = (0, 10)

THE TASK IS:

1) Draw an Edgeworth Box and illustrate the two agents indifference curves