Question

Consider the demand equation q=20,000 p^(-1.4). if the cost of production is constant at $0.50 per unit then what is the optimal price to maximize profit?

Answer 1

Consider the demand equation q=20,000 p^(-1.4). if the cost of production is constant at $0.50 per unit $1.75 is the optimal price to maximize profit.

The income maximization system depends on income general sales overall fee. consequently, a firm maximizes earnings while MR = MC, that is the primary order, and the second order depends on the first order. This idea differs from wealth maximization in phrases of length for income earnings and the company's goals.

Calculation,

The demand equation q=20,000 p^(-1.4)

The production constant is $0.50

maximum profit= $1.75

The choicest charge is that charge point at which the total earnings of the seller are maximized. while the rate is just too low the vendor is shifting a big quantity of devices but income is the best possible combination of income. Examples of income maximizations like this encompass: discovering less expensive raw materials than those presently used. discover a provider that gives better charges for inventory purchases. locate product resources with decreased delivery prices. lessen labor expenses.

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