A monopoly producing a chip at a marginal cost of $4 per unit faces a demand elasticity of -3. Which price should it charge to optimize its profits? options: $6 per unit $12 per unit $10 per unit $8 per unit

A manufacturing company has a monopoly on the production. A single (individual) manufacturer demand for mixer is Q = 4 − P. The marginal cost of producing mixer is $1. Solve the following: 1. Profit-maximizing monopoly, quantity, price, and profit from serving this single concrete contractor.2. What would the quantity be if the Manufacturing company  serves 100 mixercontractor identical to this one?

True or False: Monopoly is a market structure characterized by a large number of sellers competing to sell homogeneous products. Don't use Ai

For a monopoly firm, marginal revenue when demand is price inelastic. when demand is price elastic and is Falling ; rising Negative ; positive Rising ; falling Positive ; negative

True/ False  There is a price discrimination in the monopoly market.

Question 2. A monopolist sells the same product at the same price into two different markets. The demand for the product in market #1 is denoted D₁ (p) = 30 - 2p where p is the unit price. The demand for the product in market #2 is given by D₂ (p) = 80 - 3p. (a) If the monopolist sets a price of $20 per unit, what is the total demand? (b) Explain why elasticity of total demand is not defined at a unit price of $15.

The graph below presents the curves associated with the firm JT Minn.. JT Minn. is a monopolist that produces dishwashers. Move the point on the demand curve to represent the price JT Minn. would charge and the quantity at which they would produce. Price/ Cost (570,$20) (980,$33) Marginal I Revenue I Marginal Cost Demand Quantity

1. A monopolist's marginal cost function is given by: MC = 4q+ 20 where q is the quantity of good the monopolist produces. Fixed costs are 20, and the demand equation for the good produced is p+4q = 40, where p and q are price and quantity, respectively. - Find expressions for total revenue and for profit, as functions of q. Determine the value of q which maximises the profit. 2. Suppose the numbers x, y and z satisfy the following equations, where a is some number: x+y+z= 5-a 2x+y = 7-a x-y-2z = 0. Use a matrix method to determine the values of x, y and z, in terms of a. For what values of a will x, y and z all be positive? 3. Suppose that a is a positive number and that the function f is given by: f(x, y) = y¹ - 8a²y² +1

The creation of monopoly results in gains to:OPTIONSProducers at no expense to consumers.Producers at the expense to consumers.Consumers at the expense to producers.Consumers at no expense to producers.

Subpart 7