" I think I know the formula for a break even analysis. I think it is Q = F / p-c, where F = fixed cost, p = price and c = variable costs. My book says so since "we set total revenue equal to total cost, we get the break-even quantity point as pQ = F + cQ (p - c)Q = F Q = F / p - c Now, to question a).

Understanding the Context

I need to find the Q. But, I do not have ... Discover how marginal revenue impacts business decisions, including its formula, relationship with costs, along with how it informs an ideal production level. Total revenue is defined by TR = PQ and, since P = 100 − 2Q, we have TR = (100 − 2Q)Q = 100Q − 2Q² How was this turned into a quadratic equation and why multiply the whole function by Q?

Key Insights

This function is quadratic and so its graph can be sketched Step 1 The coefficient of Q² is negative, so the graph has an inverted U shape. Do you mean that P is a number, qi and qx are quantities sold so that P (qi+ qx) is the product, P times (qi+ qx), the total revenue from selling qi and qx at price P? As I understand that 19% of total customers are national customers. But how can I find what percent of this customers purchase the Capricorn? If I find percentage from the total revenue (what percentage represent the Capricorn) it will be percentage of total amount.

Final Thoughts

But I need to find what percentage is relevant to those 19% (national customers). P=R-C Revenue is price per unit times number of units sold. Total cost is cost per unit times number of units sold. Thus The total revenue R in dollars is R=1029q / (336672+4q)^1/2 (c) The marginal-revenue product is defined as the rate of change of revenue with respect to the number of employees. Therefore, marginal-revenue product=dR/dm If q and R are given as above then, when m= 15, the marginal-revenue product is _________ ? dollars/ (one worker).

Should be a fairly simple question, but I'm drawing a blank on the proper formula. Given a company X, revenues are expected to grow 5% to \\$200 million by end of year 1. Building a monthly revenue schedule for the company for year 1 (months 1-12). What formula could I use to project what month...