Being driven by the high profit from digital asset trading, Doggycoin, Sulfikar has decided to set-up his own digital mining company. Let's assume that two main essential inputs in digital asset production be the high-quality graphic card (C) and electricity (E). After observing the business for few months, he finds the production function as Cobb-Douglas technology as the following: q(C,E) = CEB Where q is continuous, strictly increasing, and strictly quasi-concave and q(0) = 0.

Microeconomic Theory
12th Edition
ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter11: Profit Maximization
Section: Chapter Questions
Problem 11.9P
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Answer the following questions:
a. If the prices of graphic card and electricity denoted by c and e, respectively, and we
assume the cost-minimizing behavior. Solve for C and E in their prices and output
level, and what is the total cost function C(e, c, q)?
Transcribed Image Text:Answer the following questions: a. If the prices of graphic card and electricity denoted by c and e, respectively, and we assume the cost-minimizing behavior. Solve for C and E in their prices and output level, and what is the total cost function C(e, c, q)?
Being driven by the high profit from digital asset trading, Doggycoin, Sulfikar has decided to
set-up his own digital mining company. Let's assume that two main essential inputs in digital
asset production be the high-quality graphic card (C) and electricity (E). After observing the
business for few months, he finds the production function as Cobb-Douglas technology as
the following:
q(C, E) = CªE®
Where q is continuous, strictly increasing, and strictly quasi-concave and q(0) = 0.
Transcribed Image Text:Being driven by the high profit from digital asset trading, Doggycoin, Sulfikar has decided to set-up his own digital mining company. Let's assume that two main essential inputs in digital asset production be the high-quality graphic card (C) and electricity (E). After observing the business for few months, he finds the production function as Cobb-Douglas technology as the following: q(C, E) = CªE® Where q is continuous, strictly increasing, and strictly quasi-concave and q(0) = 0.
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