The average cost to produce g golf balls is given by the equation below. How many golf balls are to be produced in order for the average cost per golf ball to be at most $9? c(9) = 3600 g+60 Og≥ 140. Og> 66.7 Og≥ 340 Og> 60
The average cost to produce g golf balls is given by the equation below. How many golf balls are to be produced in order for the average cost per golf ball to be at most $9? c(9) = 3600 g+60 Og≥ 140. Og> 66.7 Og≥ 340 Og> 60
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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![### Problem Statement
The average cost to produce \( g \) golf balls is given by the equation below. How many golf balls are to be produced in order for the average cost per golf ball to be at most $9?
\[ C(g) = \frac{3600}{g + 60} \]
### Options
- \( g \geq 140 \)
- \( g > 66.7 \)
- \( g \geq 340 \)
- \( g > 60 \)
### Explanation
This problem involves understanding how the average cost per golf ball changes based on the number of golf balls produced. The given equation \( C(g) = \frac{3600}{g + 60} \) represents this average cost function, where:
- \( C(g) \) is the cost per golf ball.
- \( g \) is the number of golf balls produced.
Your task is to determine the correct inequality that represents the number of golf balls (\( g \)) that must be produced for the cost to be at most $9.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa36fb3a7-f72c-48bd-9564-279377522d6c%2Fd0f41c1a-4408-4c19-888e-e80c75580361%2Fxizycul_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Problem Statement
The average cost to produce \( g \) golf balls is given by the equation below. How many golf balls are to be produced in order for the average cost per golf ball to be at most $9?
\[ C(g) = \frac{3600}{g + 60} \]
### Options
- \( g \geq 140 \)
- \( g > 66.7 \)
- \( g \geq 340 \)
- \( g > 60 \)
### Explanation
This problem involves understanding how the average cost per golf ball changes based on the number of golf balls produced. The given equation \( C(g) = \frac{3600}{g + 60} \) represents this average cost function, where:
- \( C(g) \) is the cost per golf ball.
- \( g \) is the number of golf balls produced.
Your task is to determine the correct inequality that represents the number of golf balls (\( g \)) that must be produced for the cost to be at most $9.
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