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The demand curve for tickets at an amusement park is: Q=D(p)=1900−45p Q=D(p)=1900-45p , p > 0 The marginal cost of serving a customer is \$14. Using calculus and formulas (but no tables or spreadsheets) to find a solution, what is the profit-maximizing price? Round the equilibrium quantity DOWN to its integer part and round the equilibrium price to the nearest cent.
Solved by S. Q. in 29 mins
what formula i need to sort out Mark-up and margin of profit
Solved by F. H. in 14 mins
In the Profit Analysis worksheet: a. Create a Pivot Table using numeric data from Profit column. b. Display the total profit for each of the four classes of cars. c. Display the total profit for Airport as well as the Downtown location. d. Row and column calculations (sum) are required so that the total profit for EACH location and the total profit for EACH carclass are visible in the pivot table. There must be a grand total (sum) that represents the sum of ALL profit.
Solved by T. D. in 23 mins
How do I find the formula for profit per car to put in the last column?
Solved by S. B. in 29 mins
calculate (using profit calculator) minimum sale price needed to achieve set profit margin for various cost price increments
Solved by S. H. in 23 mins