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Demand: Consider Dave. His utility is represented by U(x 1 , x 2 ) = x 1 2 x 2 . (Dave's MU 1 =

Demand:

Consider Dave. His utility is represented by U(x1, x2) = x12 x2.

(Dave's MU1 = 2x1 x2 and MU2 = x12)

a. When prices are p1 and p2 and Dave's income is m. What is his budget equation?

b. What is the slope of Dave's budget line?

c. What are the x1 and x2 intercepts of Dave's budget line?

d. What is the slope of any of Dave's indifference curves? (give the formula)

e. (Tangency condition) Dave's indifference curve will be tangent to his budget line at the point (x1, x2) if the following equation is satisfied

You now have two equations, the budget equation (a) and the tangency condition (e) that must be satisfied by the bundle demanded.

Find his demand functions for good 1, x1(p1, p2, m) and good 2, x2(p1, p2, m).

  1. x1(p1, p2, y) =
  2. x2(p1, p2, y) =

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