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Maximum profit can be found by:
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Setting MRP=MFC
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If MRP < MFC (and MRP is decreasing), the rational producer will:
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reduce input usage one unit at a time until they are equal
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MRP is equal to:
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The rate of change in TRP
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What would happen to the profit maximizing number of flowers if the price of the variable input P(x) increased significantly (ceteris paribus)?
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it would decrease
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If the flower business is perfectly competitive:
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A. There will be more than one flower business in the community
B. Consumers will not care which flower business they purchase from
C. There will be no laws that prevent new firms from entering the business
B. Consumers will not care which flower business they purchase from
C. There will be no laws that prevent new firms from entering the business
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The MR for Snobs greenhouse represents:
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A. Additional revenue from producing one more flower
B. The slope of the Total Revenue Curve
C. The price flowers
B. The slope of the Total Revenue Curve
C. The price flowers
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Marginal Cost is:
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the additional cost of producing one more unit of output
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When would Marginal revenue (MR) be equal to Marginal Revenue Product(MRP)?
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If it takes exactly 1 unit of input to produce 1 unit of output
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Economic Profits are equal to:
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TR - accounting costs - opportunity costs
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If P(y) < Min ATC:
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Negative economic profits are being earned
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For a perfectly competitive firm, prices:
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For a perfectly competitive firm, prices:
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Which of these is a characteristic of Perfect competition?
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Perfect information
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An isocost represents all combinations of:
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Two variable inputs that can be purchased for a given level of expenditure
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If labor becomes relatively more expensive than capital:
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Less labor will be used
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If the price of the input graphed on the horizontal axis of a two-input graph decreases, then the isocost line will:
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Become less steep
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Diminishing marginal returns to individual inputs in the production process results in:
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A Isoquants that are curved and convex to the origin
B. TPP curves that eventually begin to increase at a decreasing rate
C. Total cost curves that eventually increase at an increasing rate
B. TPP curves that eventually begin to increase at a decreasing rate
C. Total cost curves that eventually increase at an increasing rate
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A veterinarian who earns exactly zero economic profits:
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Is earning exactly what all of her resources are worth and could not do any better
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When a producer sees a decrease in the price of the output they are producing (ceteris peribus) they should:
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Use less of the input and produce less output
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An oil well on a fixed piece of land will likely show:
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Increasing average costs at higher levels of output
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Red Trucks and Blue Trucks that are otherwise exactly the same would be
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Perfect substitutes in a production process that needed trucks
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In order to maximize profits, a farm manager should:
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Weight the benefits vs. the costs of all major decisions
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Relative prices determine:
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A.Optimal Input use decisions
B. Optimal Output level decisions
C. Optimal Input mix decisions
B. Optimal Output level decisions
C. Optimal Input mix decisions
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If the price of one imperfect substitute input increases relative to the other, and the producer wants to stay on the same isoquant:
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The producer will use less of the input that increased in price and more of the other
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Nuts and bolts in most situations would be:
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Perfect complements
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During the current election cycle there is a lot of talk about increasing the minimum wage. If laws are passed that increase wages above market clearing levels:
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Businesses will substitute out of labor inputs and use more capital
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To find the optimal combination of two variable inputs to use we need:
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Both the slope of the isoquant and the slope of the isocost
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A "constant cost" cost structure would likely result when
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Nearly all costs are variable
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If two perfect substitutes are graphed with X2 on the vertical axis and X1 on the horizontal axis, and the negative slope of the Isocost line is more steep than the negative slope of the MRTS, then:
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The profit maximizing producer will use all X2 and no X1
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For a given "isocost" line, or level of expenditure, producers:
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Strive to reach the highest isoquant possible