Question:Consider a consumer that has preferences defined over bundles
of non-negative amounts of each of two...
Question
Consider a consumer that has preferences defined over bundles
of non-negative amounts of each of two...
Consider a consumer that has preferences defined over bundles
of non-negative amounts of each of two commodities. The consumer’s
consumption set is R2+. Suppose that the consumer’s preferences can
be represented by a utility func- tion, U(x1,x2). We could imagine
a three dimensional graph in which the “base” axes are the quantity
of commodity one available to the consumer (q1) and the quantity of
commodity two available to the consumer (q2) respec- tively. The
third axis will be the “height” axis. This will represent the value
taken by the utility function at each combination of q1 and q2. An
indiffer- ence curve map for this consumer is essentially the view
that you would get of this graph if you were looking down on it
from directly above, so that your line of sight is parallel with
the “utility” axis. It will be a two-dimensional diagram that looks
like a topographical map that people might use when they are
hiking. The indifference curves play the role of contour lines.
They indicate the locus of commodity bundles that yield the same
utility level. Explain why it might be a good idea to indicate the
direction (or directions) in which utility is increasing on the
consumer’s indifference curve map.