The average cost when producing x items is found by dividing the cost function, (x), by the number of items, x. When is the average cost less than 100, given the cost function is C(x) = 10x+ 180? O(-0,0)U(2,00) O (2,00) O (0,2) O(-0.0]U[2,00)

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter3: Functions
Section3.3: More On Functions; Piecewise-defined Functions
Problem 88E
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#2

The text describes a problem about average cost calculation:

"The average cost when producing \( x \) items is found by dividing the cost function, \( C(x) \), by the number of items, \( x \). When is the average cost less than 100, given the cost function is \( C(x) = 10x + 180 \)?"

The question provides several answer options:

- \((-\infty, 0) \cup (2, \infty)\)
- \((2, \infty)\)
- \((0, 2)\)
- \((-\infty, 0] \cup [2, \infty)\)
Transcribed Image Text:The text describes a problem about average cost calculation: "The average cost when producing \( x \) items is found by dividing the cost function, \( C(x) \), by the number of items, \( x \). When is the average cost less than 100, given the cost function is \( C(x) = 10x + 180 \)?" The question provides several answer options: - \((-\infty, 0) \cup (2, \infty)\) - \((2, \infty)\) - \((0, 2)\) - \((-\infty, 0] \cup [2, \infty)\)
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