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A consumer has preferences represented by the utility function U ( x 1 , x 2 )=10( x 1 2 +2 x 1 x 2
- A consumer has preferences represented by the utility function U(x1,x2)=10(x12+2x1x2+x22)50. For this consumer, goods 1 and 2 are perfect substitutes and indifference curves are downward-sloping............
- Charlie's utility function is U(x , y)=xy2.His marginal rate of substitution between x andydoes not change if you double the amount of both goods............
- If there are two goods and the price of one good is reduced, while income and other prices remained constant, then the size of the budget set is reduced...........
- If there are two goods, and if one good has a negative price and the other has a positive price, then the slope of the budget line will be positive..............
- If there are constant returns to scale, then doubling the amount of any input will exactly double the amount of output...............
- If the production function isf(x1,x2)=x1x2, then there are constant returns to scale...............
- If there are increasing returns to scale, then average cost is a decreasing function of output................
- It is possible to have decreasing marginal products for all inputs, and yet have increasing returns to scale...............
- The marginal cost curve passes through the minimum point of the average fixed cost curve............
- If a profit-maximizing competitive firm has constant returns to scale, then its long run profits must be zero
- A firm has the production functionf(x,y)=x2/3 y1/3 when xis the amount of factorxused andyis the amount of factoryused. The slope of the isoquant is y=5x ..........
- Automobile industry or airline industry are examples for monopolistic competition.........
- MP of labor implies how much more output will we get per additional unit of labor, holding capital fixed............
14. The total short-run cost function of a company is given by the equationC=300+55Q. Then, marginal cost per unit produced is 55............
15. To solve for the cost-minimization problem, we find the point on the isoquant that has the highest associated isocost curve.........
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