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3. Referring to the graph above, what can you conclude about the elasticity of the supply curve S, in comparison to supply cu


31. If potatoes are a Giffen good, then... a potatoes are also a normal good b. potaboes are also a uxury good. c an increase
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Answer #1

31. c

By definition, the demand for Giffen good goes up as the price is increased.

32. c

The inferior good is the one whose consumption decrease with increase in income. When the negative income effect is big enough to compensate the substitution effect, the demanded quantity will decrease as the price decrease and vice versa. That is, it will be a Giffen good.

33. b

\eta = -\frac{\frac{\partial Q}{\partial P}}{\frac{Q}{P}}

The numerator is constant and does not change along the linear line.

At point B, P has a higher value (in comparison with point A) and Q has a lower value (in comparison with point A). Therefore, the numerator's value (Q/P) is lower than that of Point A.

The value numerator at A and B is same. Denominator is smaller at B. Hence, elasticity will have a higher value at B.

Hence, elasticity is greater than 1 (but doesn't become infinite as denominator is not 0) and hence elastic is the correct answer.

34. c

By the same logic as in above answer, the numerator remains same and denominator increases. Hence, elasticity becomes less than 1. Hence, inelastic.

35. e

The elasticity is not defined for a curve, rather than at a point in the curve. Depending on the price or quantity in question, any of the curve can have a higher elasticity.

But, if the question is which curve is more elastic at point of intersection, curve S2 is more elastic. This is because the value of denominator is same for both curves and value of numerator is higher for curve S2

\eta = -\frac{\frac{\partial Q}{\partial P}}{\frac{Q}{P}}

36. b

\eta =- \frac{\frac{\Delta Q}{Q}}{\frac{\Delta P}{P}}

\frac{\Delta P}{P} = \frac{1}{1.5}

\frac{\Delta Q}{Q} = \frac{50}{125}

\eta = -\frac{\frac{50}{125}}{\frac{1}{1.5}}= -\frac{75}{125} = -0.6

37. a

The quantity demanded does not change irrespective of how much the price change is.

Hence, in the formula we saw above, denominator becomes zero and elasticity is 0. This typically happen for essential goods.

38. a

\eta =- \frac{\frac{\Delta Q}{Q}}{\frac{\Delta P}{P}}

When both denominator and numerator is 1, elasticity becomes 1. So, if price increase by 1% (+0.01) and quantity decrease by 1% (-0.01), elasticity becomes 1. And hence option a

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