Question

Question 2: Supply Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes t(b) Derive the short run supply function for Jessica. Suppose p = 61. How much y does Jessica supply in the short run? What i(c) Derive the long run supply function for Jessica. Suppose p= 61. How much output does Jessica supply in the long run? What(d) Both in short run and long run, Jessica supplies a strictly positive amount of y(i.e. y > 0). True or False? Explain why.

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Poee Groen Total Cost function CCY) = 2y?+4200 fixed cost 200 ca Marginal cost MC=Hyt Average cost <A C= 2y +1+200ly Averagesetz | 200 | 8 = as م 14 = 1 + (38 aols+ 1+ (38 3= أ+ (8) قہر - 16 = 1 + ( aca ) + + 2ools aq 37: 1 + (@ با 24 - 2009 ه aootbCost 1 2 3 н5618 0 10 11 12 13 14 Б % ---MC ---- AC - AVC- * AFC оо1 P (9)Page 3 b) F-61, out put Soppted ewals Асар u3+1 = 61 uy=60 19=15 Jessica Pooducer su oplos - total revenue - total valable coPage the Jessica porofit = to fal gevenue -tolal cost = 61X10 -2 x 100+10+200 = 610-410 Jessica Pootit = 200) d) yes, Jeffca

Add a comment
Know the answer?
Add Answer to:
Question 2: Supply Suppose that Jessica faces the following total cost function: C(y) = 2y2 +...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost...

    Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost component. Use this information in answering this part of the submission question. (a) Find the Marginal cost function, Average Cost function, Average Variable cost function and the Average fixed cost function. Once you obtain these, sketch them on the grid below. (b) Derive the short run supply function for Jessica. Suppose p = 61. How much y...

  • Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200...

    Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost component. Use this information in answering this part of the submission question. (a) Find the Marginal cost function, Average Cost function, Average Variable cost function and the Average fixed cost function. Once you obtain these, sketch them on the grid below. (c) Derive the long run supply function for Jessica. Suppose p = 61. How much output...

  • Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200...

    Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost component. Use this information in answering this part of the submission question. Derive the long run supply function for Jessica. Suppose p = 61. How much output does Jessica supply in the long run? What is Jessica's profit (i.e. total revenue less total costs) in the long run?

  • Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost...

    Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost component. Use this information in answering this part of the submission question. Derive the short run supply function for Jessica. Suppose p = 61. How much y does Jessica supply in the short run? What is Jessica's producer surplus (1.e. total revenue less total variable costs) in the short run?

  • Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200...

    Suppose that Jessica faces the following total cost function: C(y) = 2y2 + y + 200 Note that 200 denotes the fixed cost component. Use this information in answering this part of the submission question. (a) Find the Marginal cost function, Average Cost function, Average Variable cost function and the Average fixed cost function. Once you obtain these, sketch them on the grid below. Show that the MC curve intersects the AVC curve and the AC curve at the minimum...

  • Keep c(y) = 200−10y+ 0.5y^2 as the cost function of the firm. a) What is the...

    Keep c(y) = 200−10y+ 0.5y^2 as the cost function of the firm. a) What is the average cost of producing y units of output? b) What, therefore, will be the optimum output in the long run (y*LR)? c) What is the average cost at the optimum output? d) What is the long run market price, p*LR? e) What is the firm’s total revenue in the long run? f) What is the firm’s total cost in the long run?

  • Suppose the short run cost function for a competitive firm is C(Y)= 4Y2+ 200 where Y...

    Suppose the short run cost function for a competitive firm is C(Y)= 4Y2+ 200 where Y is the total output. Find the profit maximizing supply for the firm if the output price is $16 and the maximum profit. What is its short run decision: To produce or not to produce?

  • Question1 Consider the following economy of Hicksonia. 1. The consumption function is given by C ...

    Need the answer from question 5 to 9, do not put the answer from 1 to 4, please. Question1 Consider the following economy of Hicksonia. 1. The consumption function is given by C 200 + 0.75(Y-T). The investment function is 1 = 200-2500. Government purchases and taxes are both 100. Derive the IS curve 2. The money demand function in Hicksonia is (Md/P)-Y-10000 The money supply (M) is 1,000. Derive the LM curve under an arbitrary value of P (Hint:...

  • Consider a market that faces the following market supply and demand functions Q^S = −2 +...

    Consider a market that faces the following market supply and demand functions Q^S = −2 + 2p Q^D = 16 − p where identical firms face the total cost function of T C = 8 + 3q + 1/2q^2 a) What is the market price? b) Derive the average variable cost, average total cost, and marginal cost functions. c) In the short run, how much does each firm produce? d) In the short run, how much economic profit or loss...

  • question 4 a and b please 4. Consider the production function y = LK/10, where L...

    question 4 a and b please 4. Consider the production function y = LK/10, where L is labor and K is capital. (This is from Chapter 9, Exercise 4.) The factor prices are wi = 10 and wx = 100. Suppose the amount of capital, K, is fixed at 1 unit (a) Derive the short-run cost function (y). (b) Derive and graph the average total cost function ATC(y), the average variable cost function AVC(y), and the short-run marginal cost function...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT