Question: Consider the following binary relation: Bundle (x1; x2) is weakly preferred to (y1; y2), i.e., (x1; x2) weakly preferred (y1; y2) if and only if

Consider the following binary relation: Bundle (x1; x2) is weakly preferred to (y1; y2), i.e., (x1; x2) weakly preferred (y1; y2) if and only if min ofx1; x2g > min ofy1; y2 . Show whether or not this relation is (a) complete, (b) transitive, (c) convex, (d) strictly monotonic by using the denition of each axiom.

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