A company maximizes profits when marginal revenue equals marginal costs.
equal to marginal revenue
price = marginal revenue. marginal revenue > average revenue. price > marginal cost. total revenue > marginal co
The profit maximizing point on the graph for this business model is where the marginal revenue equals the marginal cost.
To determine the profit-maximizing output from a table, look for the quantity where the marginal revenue equals the marginal cost. This is the point where the firm maximizes its profit.
Its the level of production where marginal cost is equal to marginal revenue.
equal to marginal revenue
price = marginal revenue. marginal revenue > average revenue. price > marginal cost. total revenue > marginal co
The profit maximizing point on the graph for this business model is where the marginal revenue equals the marginal cost.
To determine the profit-maximizing output from a table, look for the quantity where the marginal revenue equals the marginal cost. This is the point where the firm maximizes its profit.
Its the level of production where marginal cost is equal to marginal revenue.
The monopolist's profit maximizing level of output is found by equating its marginal revenue with its marginal cost, which is the same profit maximizing condition that a perfectly competitive firm uses to determine its equilibrium level of output. Indeed, the condition that marginal revenue equal marginal cost is used to determine the profit maximizing level of output of every firm, regardless of the market structure in which the firm is operating.
the point where the marginal cost curve intersects the marginal revenue curve
The profit-maximizing point occurs when marginal revenue (MR) equals marginal cost (MC) because at this point, the additional revenue gained from selling one more unit is equal to the additional cost of producing that unit. This ensures that the firm is maximizing its profits by producing the optimal quantity of goods or services.
Given that P=R-C where P is profit, R revenue and C cost, it follows that marginal profit dP/dQ = dR/dQ-dC/dQ where P,R and C are all functions of the output Q. Maximizing profit means setting dP/dQ = 0. Then dR/dQ = dC/dq where dR/dQ and dC/dq are marginal revenue and marginal cost respectively.
Let the demand facing a firm for its product be expressed by the following functions Q=25-0.5P Where Q=quantity and P=price, and cost function as C=25-2Q+4Q2 Compute a) Profit maximizing output, b) Justify profit maximizing output
Where the marginal benefits equal marginal costs.
Profit is maximized when marginal revenue equals marginal cost because at that point, the additional revenue gained from selling one more unit is equal to the additional cost of producing that unit. This balance ensures that the company is making the most profit possible, as any further increase in production would result in higher costs than revenue gained.