At Bob’s Burgers, each burger consists of exactly two buns x, one meat patty y, and one slice of cheese z. Let P denote the price of burgers and px, py, pz be the prices of each input and consider Bob’s profit maximization problem. Find the quantity of burgers that Bob supplies q(P), and find much profit he earns π.
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At Bob’s Burgers, each burger consists of exactly two buns x, one meat patty y, and
one slice of cheese z. Let P denote the price of burgers and px, py, pz be the prices of each
input and consider Bob’s profit maximization problem. Find the quantity of burgers that Bob supplies q(P), and find much profit he earns
π.
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- Suppose that a farm manager seeks to maximize its total profit function a s given by the equation, profit =80x-2x^2-xy-3y^2+100y. let x=cabbages and y= onions. but the manager faces a constrain that the sum of the cabbages and onions must be equal to 12.a. Calculate the level of output at which the farm maximizes profitb. Calculate the farms profit.For the pizza seller whose marginal, average variable, and average total cost curves are shown in the graph below, what is the profit-maximizing level of output and how much profit will this producer earn if the price of pizza is $1.00 per slice?Suppose that a farm manager seeks to maximize its total profit function a s given by the equation, profit =80x-2x^2-xy-3y^2+100y. let x=cabbages and y= onions. but the manager faces a constrain that the sum of the cabbages and onions must be equal to 12.a. Calculate the level of output at which the farm maximizes profitb. Calculate the farms profit.c. Comment on the farms performance.
- At Bob’s Burgers, each burger consists of exactly two buns x, one meat patty y, and one slice of cheese z. Let P denote the price of burgers and px, py, pz be the prices of each input and consider Bob’s profit maximization problem. a) Solve for Bob’s cost function C(q), and find the average cost AC(q) and marginal cost MC(q) functions. b) Set up Bob’s profit maximization problem, find the first order condition. c) Find the quantity of burgers that Bob supplies q(P), and find much profit he earns π.As a producer and seller of some commodity, you have learned that, if you produce and sell x itmes in a particular month, the following functions can be used to find the cost and revenue: Revenue: R(x)=150x-x^2 and Cost: C(x)=3000+20x. (a) Write a simplified formula for your profit in a particular month, P(x)=R(x)- C(x) (b) Find the "break-even" point(s) (c) How many items should you produce and sell in a month in order to achieve a maximum profit? (d) What is the maximum possible monthly profit? This is the problem and I cannot solve the c and d, could you please help me?G and H Only G) At what positive level of Q is marginal profit maximized? You found the profit function in (e) above. Marginal profit is the first derivative of the profit function (e). Next, find the derivative of marginal profit, set it equal to zero, and solve for Q. This is the Q that maximizes marginal profit. H) What price per unit should be charged for each unit of Q found in (g)? Simply plug the Q you got in (g) into the same price function you found in (a) and also used in (d).
- for the second part The orange make a profit if the price of oranges is above $ per crate. (Enter your response as an integer.).For the pizza seller whose marginal, average variable, and average total cost curves are shown in the graph below, what is the profit-maximizing level of output and how much profit will this producer earn if the price of pizza is $1.50 per slice?Instructions: In the graph below, label all three curves by clicking on the dropdown to select the appropriate label. Instructions: Enter your response as a whole number. If you are entering a negative number, be sure to include a negative sign (−). When the price is $1.50 per slice, the profit-maximizing level of output is slices per day. Instructions: Enter your response rounded to the nearest penny (two decimal places). At the profit-maximizing level of output, the producer's profit is: $ per day.Joe's coffee shop faces an isocost curve given by C=10L+5K where L is the number of employees and K is the number of coffee machines. If Joe's total budget is 100 and he has 5 employees, he can afford ___ machines. The slope of the isocost curve (with K on the y-axis) is ___. For each additional employee, to keep his costs the same, Joe has to give up ___ machines.
- Suppose you are an economist working in a watch factory operating in a competitive market. The cost is given by: CT = 200 + Q2, where Q is the level of production and CT is the Total Cost, the CMg (marginal cost) of production is 2Q. The Fixed Cost of production is $ 150. a. If the price of the watches is $ 60. How many watches must they make to maximize profit?b. What would be the level of utility?c. At what minimum price would the company make a positive output?Suppose that the Travnikar Corporation manufactures widgets. Analysts that work for the company have found a function C(x) which reports the cost to produce x widgets and a function R(x) which reports the total revenue from selling x widgets. Currently, the company is producing 500 widgets, but the analysts find that R'(500)=85 and C'(500)=79. In order to maximize profits, should the analysts recommend increasing or decreasing production?The Cobb-Douglas function is widely used in Economics to represent the relationship between the inputs and outputs of a firm. It takes the form Y = ALa KB, where Y represents the outputs, L the work and K the capital. This formulation can be applied to utility and takes the form u(x) = xal ...xan, where the exponents are positive and add up to 1. Consider the problem of maximizing utility: max xay1-a S.a p1x+p2y=w x, y≥0 Where p1, p2 > 0 are the prices and w > 0 the budget. A) Write the conditions of KKT and find a solution of them, depending on p1, p2,w and a. B) Can it be said that this solution is optimal for the original problem? Justify. C) Find the multiplier 1, depending on p1, p2, w and a.