Question

1. Consider a candy company that produces its specialty, Almond Yummies, with two inputs, chocolate and...

1. Consider a candy company that produces its specialty, Almond Yummies, with two inputs, chocolate and almonds. The recipe requires that exactly 1 almond and 1 ounce of chocolate be used for each Almond Yummy - no more, and no less.

(a) What is the production function for this candy company? Illustrate a typical isoquant for this production function.

(b) Does this production function exhibit increasing, decreasing, or constant returns to scale?

(c) If the firm wanted to produce 10 Almond Yummies, how many ounces of chocolate would it need? How many almonds would it need?

(d) If the firm faces factor prices (1, 1), what is the cheapest way for it to produce 10 Almond Yummies? How much will this cost?

(e) If the firm faces factor prices , what is the cheapest cost to produce 10 Almond Yummies? (f) If the firm faces factor prices , what will be the minimal cost of producing y Almond Yummies?

Homework Answers

Answer #1

Dear student/learner, According to our protocol I am obliged to solve only for sub parts of a question. you can post the remaining two parts separately. it was my great pleasure to help you solving this problem. I wish you best luck for your learning endeavour.
Happy Learning

Know the answer?
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
Similar Questions
Frankie produces computer software. His firm's production function is Q = 1K + 2L, where Q...
Frankie produces computer software. His firm's production function is Q = 1K + 2L, where Q is the programs, K is capital employed, and L is the labor used. If Frankie faces factor prices of Pk=5 and Pl =5, the cheapest way to produce Q = 90 is: Part 1: By using how many units of capital? ____________ Part 2: By using how many units of labor? ____________ If Frankie faces factor prices of Pk=7 and Pl=21, the cheapest way...
1. A firm has two variable factors of production, and its production function is f(x1,x2) =...
1. A firm has two variable factors of production, and its production function is f(x1,x2) = x1/2 1 x1/4 2 . The price of the output is 6. Factor 1 receives the wage $2, and factor 2 receives the wage $2. a. How many units of each factor will the firm demand? b. How much output will it produce? 2. Beth produces software. Her production function is f(x1,x2) = 3x1 + 2x2, where x1 is the amount of unskilled labor...
Nonuniform Inputs Apeto Company produces premium chocolate candy bars. Conversion costs are added uniformly. For February,...
Nonuniform Inputs Apeto Company produces premium chocolate candy bars. Conversion costs are added uniformly. For February, EWIP is 30 percent complete with respect to conversion costs. Materials are added at the beginning of the process. The following information is provided for February: Physical flow schedule:    Units to account for:         Units in BWIP 0         Units started 70,000    Total units to account for 70,000    Units to account for:          Units completed:              From BWIP 0              Started and completed 45,000 45,000          Units in...
Consider a firm that used only two inputs, capital (K) and labor (L), to produce output....
Consider a firm that used only two inputs, capital (K) and labor (L), to produce output. The production function is given by: Q = 60L^(2/3)K^(1/3) . a.Find the returns to scale of this production function. b. Derive the Marginal Rate of Technical Substitutions (MRTS) between capital and labor. Does the law of diminishing MRTS hold? Why? Derive the equation for a sample isoquant (Q=120) and draw the isoquant. Be sure to label as many points as you can. c. Compute...
A firm produces an output with the production function Q=K*L2, where Q is the number of...
A firm produces an output with the production function Q=K*L2, where Q is the number of units of output per hour when the firm uses K machines and hires L workers each hour. The marginal product for this production function are MPk =L2 and MPl = 2KL. The factor price of K is $1 and the factor price of L is $2 per hour. a. Draw an isoquant curve for Q= 64, identify at least three points on this curve....
Question 1: A firm produces one good with a technology given by the production function y...
Question 1: A firm produces one good with a technology given by the production function y = f (x) = x1/3. The factor price w and the price p for the good are fixed. a) Explore whether the production function exhibits increasing returns to scale. b) Determine the cost function c) Determine the demand function for the input factor. d) How much will the firm produce?
Consider production function f (x1, x2) = x11/2x21/3. The price of factor 1 is w1 =...
Consider production function f (x1, x2) = x11/2x21/3. The price of factor 1 is w1 = 12 and the price of factor 2 is w2 = 1. With x̄2 = 8, find the short-run cost function c(y). Find short-run AC(y), AVC(y), and MC(y) based on the answer to a. Write out the long-run cost minimization problem to find the cheapest way to produce y units of output. Write out the Lagrangian for the long-run cost minimization problem. Solve the long-run...
Assume that a profit maximizer firm uses only two inputs, labor (L) and capital (K), and...
Assume that a profit maximizer firm uses only two inputs, labor (L) and capital (K), and its production function is f(K,L) = K2 x L. Its MRTS of capital for labor (i.e., how many units of capital does he want to give up one unit of labor) is given by MRTS = MPL / MPK = K / (2L) a) Assume that this firm wants to spend $300 for the inputs (total cost of factors of production). The wage per...
Problem 1. Consider the Cobb-Douglas production function f(x, y) = 12x 0.4y 0.8 . (A) Find...
Problem 1. Consider the Cobb-Douglas production function f(x, y) = 12x 0.4y 0.8 . (A) Find the intensities (λ and 1 − λ) of the two factors of production. Does this firm have decreasing, increasing, or constant returns to scale? What percentage of the firm’s total production costs will be spent on good x? (B) Suppose the firm decides to increase its input bundle (x, y) by 10%. That is, it inputs 10% more units of good x and 10%...
Consider the Leontiev (perfect complements) production function f(x, y) = M in x 9.6 , y...
Consider the Leontiev (perfect complements) production function f(x, y) = M in x 9.6 , y 5.2 . (A) How many units of good y would be a perfect complement for 1 unit of good x? What is the equation of the firm’s kink line? (B) Assume the firm has a production quota of q = 400 units. Graph the firm’s level-400 isoquant. What are the coordinates of the kink? (C) Suppose the input prices are (px, py) = (16,...