ch 6 demand

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23 Terms

1
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demand functions give us the

optimal amounts of each goods as a function of the prices and incomes

2
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normal goods

those whose demand increases when income increases (dx1/dm > 0)

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inferior goods

those whose demand decreases when income increases

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income offer curve connects together

the demanded bundles at different shifts of the budget line i.e. different income levels

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when good 1 is inferior, income offer and engel curves cure towards

y-axis

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engel curve

connecting the demand for one of the goods as a function of income

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homothetic preferences

consumer's MRS is the same anywhere on a straight line drawn from the origin

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if preferences are homothetic, scalar multiples of a bundle have same preferences as

the original bundle

<p>the original bundle</p>
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utility function is homogenous if

u(tx1, tx2) = t•u(x1,x2)

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every homogenous utility function models preferences that are

homothetic

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luxury good

if demand goes up by a greater proportion than income

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necessary good

if demand goes up by a lesser proportion than income

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under homothetic preferences, when income is scaled up or down by any amount t > 0

the demanded bundle scales up or down by the same amount

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quasilinear preferences have a

zero income effect for good 1; unchanging demand despite income d

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quasilinear example

when good 1 is pencils and good 2 is composite good (money spent on everything else)

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ordinary good

when the quantity demanded increases as price decreases

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price decrease of ordinary good visualized as

flattening of the budget line as vertical intercept is fixed and the horizontal intercept moves to the right

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giffen good

demand for it decreases with price because money can be spent on other things while reducing some consumption of good 1

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price offer curve

connecting the bundles that would be demanded at different prices of good 1

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demand curve

optimal level of x1 consumption plotted for each value of p1 while holding p2 and m fixed

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demand curve is downward sloping because

dx1/dp1 < 0, moving in opposite directions

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demand curve for perfect substitutes

demand for good 1 is zero when p1>p2, any amount on budget line prices are equal, and m/p1 when p1<p2

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demand curve for perfect complements

x1 = m/(p1 + p2)