Question

4. Production of bikes requires 3 workens for every 2 machines, such that bikes are produced according to F(K.L)-min 3K.2) (a
0 0
Add a comment Improve this question Transcribed image text
Answer #1

F(KL) = min (3k, 213 (9) F = 6 If lk,2)=3k=316)=18 . (9) rc = WL+rk loca WL + 68 (3) 2 1 2 0 rc = w(24) +66) (c) oc=WL tok Tc

Add a comment
Know the answer?
Add Answer to:
4. Production of bikes requires 3 workens for every 2 machines, such that bikes are produced...
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
  • 4. Production of bikes requires 3 workers for every 2 machines, such that bikes are prodaced...

    4. Production of bikes requires 3 workers for every 2 machines, such that bikes are prodaced according to F(K.L) min(3K, 2L) (a) Setup the short run cost minimization problem when R-6. (2 points) 5 (b) Solve for the short run optimal amount of labor Lsle) and short run minimized cost Csa(w,r.q). (3 points) (e) Now suppose the bike shop can freely choose capita! (K) and labor (L). Setup the long run cost minimiza- tion problem. (2 points) (d) Solve for...

  • 1. Suppose cars are produced using workers and machines as perfect complements. The production func- tion...

    1. Suppose cars are produced using workers and machines as perfect complements. The production func- tion for producing cars is: F(K, L) = min(2K,5L) (a) Setup the short run cost minimization problem when K = 10. (2 points) (b) Solve for the short run optimal amount of labor Lsr() and short run minimized cost Csr(w,r,q). Circle your answer. (4 points) (c) Now suppose the car factory can freely choose capital (K) and labor (L). Setup the long run cost minimization...

  • 5. Consider a firm with the production function F(K.L)= \/1/5 Tou will be solving the profit maximization for this...

    5. Consider a firm with the production function F(K.L)= \/1/5 Tou will be solving the profit maximization for this form with both the two step and 1 step methods and provine that the final answers are identical. This big problem is broken up into the following smaller parts: (a) Setup and solve the long run cost minimization problem for the long run optimal amount of capital K'(..) and labor L'(w. ), and the long run minimized cost C"(w.ne). (Hint: reduce...

  • 5. Consider a firm with the production function F(K,L) = (K^3/5)(L^1/5)   (a) Setup and solve the...

    5. Consider a firm with the production function F(K,L) = (K^3/5)(L^1/5)   (a) Setup and solve the long run cost minimization problem for the long run optimal amount of capital K*(w,r,q) and labor L*(w,r,q), and the long run minimized cost C* (w,r,q). (Hint: reduce the cost function for the next part. (b) Setup and solve the profit maximization problem over quantity using the cost function you solved for in the previous part. Solve for the profit maximizing quantity q *(p,w,r), cost...

  • 3. Consider a firm with the production function F(KL)=1/31/3 You will be solving the profit maximization...

    3. Consider a firm with the production function F(KL)=1/31/3 You will be solving the profit maximization for this firm with both the two step and I step methods and proving that the final answers are identical. This big problem is broken up into the following smaller parts: (a) Setup and solve the long run cost minimization problem for the long run optimal amount of capital K*(w,,9) and labor L*(w,r.9), and the long run minimized cost C*(w, 5,9). (Hint: reduce the...

  • 3. Consider a flower shop that uses sunflowers (s) and daisies (d) to produce bouquets. The...

    3. Consider a flower shop that uses sunflowers (s) and daisies (d) to produce bouquets. The cost for a sunflower is Ps and the cost for a daisy is pd. The quantity of bouquets is q. The flower shop sees these flowers as perfect substitutes such that bouquets are produced as: F(s,d) 4s+2d (a) Suppose the delivery of sunflowers is delayed and are stuck with a certain number of sunflowers. In particular, they have s 40 sunflowers. Setup the short...

  • 1. Consider a flower shop that uses sunflowers (s) and daisies (d) to produce bouquets. The...

    1. Consider a flower shop that uses sunflowers (s) and daisies (d) to produce bouquets. The cost for a sunflower is p, and the cost for a daisy is pd. The quantity of bouquets is g. The flower shop sees these flowers as perfect substitutes such that bouquets are produced as: F(s.d) = 2s +50 (a) Suppose the delivery of sunflowers is delayed and are stuck with a certain number of sunflowers. In particular, they have 5 = 10 sunflowers....

  • (20 points) A firm's production function is q = 10.5K0.5, so that MPL = 0.5 0.5...

    (20 points) A firm's production function is q = 10.5K0.5, so that MPL = 0.5 0.5 40.5 20.5 and MPK = 0.5 0.5 10.5 k. Labor (L) costs w = 1, and capital (K) costs r = 4. a. (5 points) Solve for the long run optimal amount of labor (L') and capital (K*) if the firm wants to produce exactly 96 units of output. b. (5 points) What is the firm's long run total cost (in dollars) of producing...

  • Please solve and show full work for a rating. Thank you. Plastic bags are great 2) The production of plastic bags is gi...

    Please solve and show full work for a rating. Thank you. Plastic bags are great 2) The production of plastic bags is given by the production function q K is capital and L is labor. f(LK) s, where Short Run Production a. ) Find the expressions for the Marginal Product of Labor (MP) and Average Product of Labor (APL) in the Short Run, when K is fixed at 400. i) Derive L() in the Short Run, again with K fixed...

  • 2) Consider the following production function for shirts: q=13/4K1/4, where L is worker-hours, and K is...

    2) Consider the following production function for shirts: q=13/4K1/4, where L is worker-hours, and K is sewing machine-hours. The cost of one hour of labor L is w The cost of renting a sewing machine for one hour is r. What type of returns to scale does this production function have? a) b) Compute the marginal product of labor L and marginal product of capital K. What is the marginal rate of technical substitution of labor for capital .e. how...

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