Question
Show, using indifference curves and budget constraints, thata. all goods can be normal, butb. all goods cannot be inferior.
Step 1
A good is considered normal if the quantity demanded for it increases as the consumer's income increases. This can be represented graphically using indifference curves and budget constraints. Assume we have two goods, X and Y. The consumer's initial budget Show more…
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"Suppose that a consumer's indifference curve map does not obey the assumption of a diminishing MRS, then a the individual will buy none of good X. b tangencies of indifference curves to the budget constraint may not be points of utility maximization C. the budget constraint cannot be tangent to an appropriate indifference curve: d. the individual will not maximize utility:"
At the consumer's optimum: a. The indifference curve will intersect the budget constraint at the midpoint of the budget constraint. b. It is still possible for the consumer to increase their consumption of both goods. c. The budget constraint will have a slope of MUx/Px. d. The slope of the indifference curve is equal to the slope of the budget constraint.
Explain intuitively why any normal good cannot possibly be a Giffen good. (You may wish to illustrate your answer with a budget line/indifference curve graph.)
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