bet o cu 1. PRODUCTION COSTS The graph of a typical total cost func- tion C(x) associated with the manufacture of x units of a certain commodity is shown in the figure. a. Explain why the function C is always increasing. b. As the level of production x increases, the cost per unit drops so that C(x) increases but at a slower pace. However, a level of production is soon reached at which the cost per unit begins to increase dramatically (owing to a shortage of raw material, overtime, break- down of machinery due to excessive stress and strain), so C(x) continues to increase at a faster pace. Use the graph of C to find the approximate level of production Xo where this occurs. st an bonitob vo dr A y ($) to y = C(x) 001 001 10
bet o cu 1. PRODUCTION COSTS The graph of a typical total cost func- tion C(x) associated with the manufacture of x units of a certain commodity is shown in the figure. a. Explain why the function C is always increasing. b. As the level of production x increases, the cost per unit drops so that C(x) increases but at a slower pace. However, a level of production is soon reached at which the cost per unit begins to increase dramatically (owing to a shortage of raw material, overtime, break- down of machinery due to excessive stress and strain), so C(x) continues to increase at a faster pace. Use the graph of C to find the approximate level of production Xo where this occurs. st an bonitob vo dr A y ($) to y = C(x) 001 001 10
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![1. PRODUCTION COSTS The graph of a typical total cost func-
tion C(x) associated with the manufacture of x units of a
certain commodity is shown in the figure.
a. Explain why the function C is always increasing.
b. As the level of production x increases, the cost per
unit drops so that C(x) increases but at a slower pace.
However, a level of production is soon reached at
which the cost per unit begins to increase dramatically
(owing to a shortage of raw material, overtime, break-
down of machinery due to excessive stress and strain),
so C(x) continues to increase at a faster pace. Use the
graph of C to find the approximate level of production
Xo where this occurs.
el (190
hous
A y ($)
y = C(x)
OM001
001
120.0
+
→ x (thousands)
1 2 3 45 6 7 8](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F96a1afaa-7477-4a55-abf2-1afdfe5b00ce%2Feda66dcc-0485-426b-8dfe-37feeadd0769%2F7maxxw5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. PRODUCTION COSTS The graph of a typical total cost func-
tion C(x) associated with the manufacture of x units of a
certain commodity is shown in the figure.
a. Explain why the function C is always increasing.
b. As the level of production x increases, the cost per
unit drops so that C(x) increases but at a slower pace.
However, a level of production is soon reached at
which the cost per unit begins to increase dramatically
(owing to a shortage of raw material, overtime, break-
down of machinery due to excessive stress and strain),
so C(x) continues to increase at a faster pace. Use the
graph of C to find the approximate level of production
Xo where this occurs.
el (190
hous
A y ($)
y = C(x)
OM001
001
120.0
+
→ x (thousands)
1 2 3 45 6 7 8
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