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Demand Curve
Inverse Demand Function: Price as a Function of Quantity
Direct Demand Function: Quantity as a Function of Price (Q = D(P))
The direct demand function, denoted as , expresses the quantity demanded (Q) as a function of price (P). Consistent with the downward-sloping nature of the demand curve, this is a strictly decreasing function. It is derived by rearranging the inverse demand function, , to solve for Q. Thus, the function is the mathematical inverse of the inverse demand function . This direct functional form is necessary for the mathematical determination of the market equilibrium price by equating it with the direct supply function.
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Social Science
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Economy
CORE Econ
Economics
Introduction to Microeconomics Course
The Economy 2.0 Microeconomics @ CORE Econ
Related
Willingness to Pay (WTP)
Gregory King (1648–1712)
Charles Davenant (1656–1714)
The Davenant–King Law of Demand
Law of Demand
A Graph Showing Two Alternative Demand Curves (D and D')
Impact of Demand Curve Steepness on Pricing Power
Price Elasticity of Demand
Estimating a Demand Curve via Consumer Surveys
Source of Demand Curve Data for Apple Cinnamon Cheerios (Hausman, 1996)
Linearity of Supply and Demand Curves as a Simplification
The Market Demand Curve for Bread (Figure 8.7) and Consumer Willingness to Pay
Activity: Analyzing a Hat Shop's Price Change
Inverse Demand Function: Price as a Function of Quantity
Direct Demand Function: Quantity as a Function of Price (Q = D(P))
Definition of Aggregate Demand
Inverse Demand Function for Beautiful Cars (Linear Model)
Total Revenue and the Revenue Function
Direct Demand Function: Quantity as a Function of Price (Q = D(P))
Price Elasticity in Terms of the Inverse Demand Function
A small bakery finds that the daily demand for its artisan bread is represented by the inverse demand function P = 20 - 2Q, where P is the price per loaf in dollars and Q is the quantity of loaves sold. Based on this function, which statement provides the most accurate economic interpretation?
Pricing Strategy for a New Gadget
Strategic Application of the Inverse Demand Function
A company determines that to sell exactly 200 widgets, the maximum price they can charge is $15. This scenario, where a firm sets a sales quantity target and then determines the corresponding maximum price, is typically represented by a function where quantity is the independent variable.
A technology company is analyzing the market for its new smartphone. The company's economists use a function where price is determined by the quantity of phones they want to sell. Match each component of this analytical approach to its correct description.
A firm's market research indicates that if they wish to sell 500 units of their product per week, the highest price the market will bear is 75 per unit. Which functional relationship best represents the firm's process of determining the maximum price it can set for a given quantity it decides to sell?
Comparing Functional Representations of Demand for Managerial Decisions
Calculating the Inverse Demand Function from Market Data
When a company wants to determine the maximum price it can charge to sell a specific, predetermined number of units, it uses a model where price is treated as the dependent variable. In this context, the company is treating price as a function of ________.
Choosing the Right Demand Model for Production Planning
Learn After
Defining Point Price Elasticity Using the Derivative of the Demand Function
Example of a Linear Demand Function: Q = 800 - 2P
Example of a Constant-Elasticity Demand Function: Q = 5P^-1.4
Mathematical Determination of Equilibrium Price and Quantity Using Direct Functions
General Model of Linear Demand and Supply Functions