Revenue Function In Terms Of Demand
The demand function has the form y mx b where y is the price m is the slope and x is the quantity sold.
Revenue function in terms of demand. Cost is the amount of money a company needs to produce the items they are selling. These relationships are called the revenue function cost function and profit function. In the example the demand function sets the price of a quart of blueberries to be y 0 25x b. Find the revenue function.
It is usually expressed as c q c q c q. Usually the demand and supply functions are expressed as x in terms of p so the equilibrium quantity is obtained either. The terms revenue and demand are related but different. The relationship between the quantity and the unit price of a commodity demanded by consumer is called as demand function and is defined as x f p or p f x.
I the revenue function r in terms of p. Demand is the amount of a product that customers are prepared to buy. The demand function is x 3 2 4 2 p where x is the number of units demanded and p is the price per unit. Then you will need to use the formula for the revenue r x p x is the number of items sold and p is the price of one item.
These relationships can be expressed in terms of tables graphs or algebraic equations. It can be calculated by subtracting revenue from cost. Profit is the net amount a company makes. In a case where a business sells one kind of product or service revenue is the product of the price per unit times the number of units sold.
Demand supply cost revenue and profit functions. I i the price and the number of units demanded for which the revenue is maximum. Revenue is the amount value of a product that customers actually buy from a business. After some research a company found out that if the price of a product is 50 dollars the demand is 6000.
Demand can be measured in terms of volume quantity bought and or value value of sales factors affecting the. Check out my website http. Revenue is product of demand and number of items. By finding the vertex of a quadratic function.
In this video we maximize the revenue from a linear demand function by finding the vertex of a quadratic function.