Illustrates the Demand function of a commodity
Illustrates the Demand function of a commodity?
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Demand function of a commodity can be described as given below: D = f (P, Y, T, Ps, U)
Here, Quantity demanded is D and Price of the commodity is P, Y is Income of the consumer, Taste and preference of consumers is T and Ps is Price of substitutes as well as U is Consumers expectations & others and f is Function of (shows how variables are associated).
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By lying off three workers, total costs of a firm fall by $210 per day, indicating that the marginal: (w) revenue product of labor is $210. (x) revenue product of labor is $70. (y) resource cost of labor is $210. (z) resource cost of labor is $70.
I have a problem on perfectly price elastic supply curve that is given below: A perfectly price elastic supply curve is: (w) vertical. (x) horizontal. (y) positively sloped. (z) negatively sloped. Q : Equilibrium point on the resource An equilibrium point on the resource demand curve of a competitive firm operating within a competitive labor market would indicate equality among the resource price and: (w) demand elasticity. (x) quantity demanded. (y) VMP of the resource. (z) output
An equilibrium point on the resource demand curve of a competitive firm operating within a competitive labor market would indicate equality among the resource price and: (w) demand elasticity. (x) quantity demanded. (y) VMP of the resource. (z) output
Refer to below figure. Assume that the firm is currently producing Q2units. What occurs if this expands output to Q3units: w) Its profit raises by the size of the vertical distance df. x) this makes less profit. y) this incurs a loss. z) this wil
Refer to below figure. What is the amount of profit when the firm generates Q2units: w) this is equal to the vertical distance c to g. x) this is equal to the vertical distance c to Q2. y) this is equal to the vertical distance g to Q2
When, for a perfectly competitive firm that price exceeds the marginal cost of production then the firm must: w) raise its output. x) reduce its output. Y) keep output constant and enjoy the above normal profit. z) lower the price.
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