|
|
HOMOGENEOUS OF DEGREE N: A property of an equation the exists if independent variables are increased by a constant value, then the dependent variable is increased by the value raised to the power of n. The value of n can be greater than, less than, or equal to one. This property often surfaces in the analysis of production functions. If n = 1, then a doubling independent variables results in a doubling of the dependent variable and the production function has constant returns to scale. If n > 1, then a doubling independent variables results in more than a doubling of the dependent variable and the production function has increasing returns to scale. If n < 1, then a doubling independent variables results in less than a doubling of the dependent variable and the production function has decreasing returns to scale.
Visit the GLOSS*arama
|
|

|
|
|
MARGINAL REVENUE, PERFECT COMPETITION The change in total revenue resulting from a change in the quantity of output sold. Marginal revenue indicates how much extra revenue a perfectly competitive firm receives for selling an extra unit of output. It is found by dividing the change in total revenue by the change in the quantity of output. Marginal revenue is the slope of the total revenue curve and is one of two revenue concepts derived from total revenue. The other is average revenue. To maximize profit, a perfectly competitive firm equates marginal revenue and marginal cost.
Complete Entry | Visit the WEB*pedia |


|
|
WHITE GULLIBON [What's This?]
Today, you are likely to spend a great deal of time wandering around the shopping mall looking to buy either storage boxes for your winter clothes or several magazines on time travel. Be on the lookout for small children selling products door-to-door. Your Complete Scope
This isn't me! What am I?
|
|
|
John Maynard Keynes was born the same year Karl Marx died.
|
|
|
"The man who does not read good books has no advantage over the man who cannot read them. " -- Mark Twain
|
|
PDI Personal Disposable Income
|
|
|
Tell us what you think about AmosWEB. Like what you see? Have suggestions for improvements? Let us know. Click the User Feedback link.
User Feedback
|

|