considering a system of equations where one equation represents cost and the other revenue, what does an…

considering a system of equations where one equation represents cost and the other revenue, what does an intersecting point at (100, 2000) signify for a business?\n a. the business breaks even at producing 100 units and earning $2000 in revenue.\n b. the business faces increasing costs beyond this point.\n c. the business has no profit or loss at this point.\n d. the business maximizes its profit at this level of production and revenue.

considering a system of equations where one equation represents cost and the other revenue, what does an intersecting point at (100, 2000) signify for a business?\n a. the business breaks even at producing 100 units and earning $2000 in revenue.\n b. the business faces increasing costs beyond this point.\n c. the business has no profit or loss at this point.\n d. the business maximizes its profit at this level of production and revenue.

Answer

: a. The business breaks even at producing 100 units and earning $2000 in revenue. c. The business has no profit or loss at this point.

Brief Explanations:

In cost-revenue analysis, the intersection point of the cost and revenue curves is the break-even point. At this point, total revenue equals total cost, meaning the business earns exactly enough to cover all costs, resulting in no profit or loss. Producing 100 units generates $2000 in revenue, which matches the total cost of producing those 100 units. Options b and d are incorrect: the intersection does not indicate increasing costs beyond the point, and profit maximization occurs where marginal revenue equals marginal cost, not at the break-even point.