NotesAsk Your Teacher The latest demand equation for your gaming website, www.mudbeast.net, is given by q = −500x + 1100 where q is the number of users who log on per month and x is the log-on fee you charge. Your Internet provider bills you as follows: Site maintenance fee: $20 per month High-volume access fee: $0.50 per log-on Find the monthly cost as a function of the log-on fee x. C(x) = Find the monthly profit as a function of x. P(x) = Determine the log-on fee you should charge to obtain the largest possible monthly profit. x = $ per log-on What is the largest possible monthly profit? $
NotesAsk Your Teacher The latest demand equation for your gaming website, www.mudbeast.net, is given by q = −500x + 1100 where q is the number of users who log on per month and x is the log-on fee you charge. Your Internet provider bills you as follows: Site maintenance fee: $20 per month High-volume access fee: $0.50 per log-on Find the monthly cost as a function of the log-on fee x. C(x) = Find the monthly profit as a function of x. P(x) = Determine the log-on fee you should charge to obtain the largest possible monthly profit. x = $ per log-on What is the largest possible monthly profit? $
Intermediate Algebra
10th Edition
ISBN:9781285195728
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Functions
Section9.CR: Review Problem Set
Problem 24CR: An outpatient operating room charges each patient a fixed amount per surgery plus an amount per...
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NotesAsk Your Teacher
The latest demand equation for your gaming website, www.mudbeast.net, is given by
where q is the number of users who log on per month and x is the log-on fee you charge. Your Internet provider bills you as follows:
Find the monthly cost as a function of the log-on fee x.
Find the monthly profit as a function of x.
Determine the log-on fee you should charge to obtain the largest possible monthly profit.
x = $ per log-on
What is the largest possible monthly profit?
$
q = −500x + 1100
| Site maintenance fee: | $20 per month |
| High-volume access fee: | $0.50 per log-on |
| C(x) = |
|
Find the monthly profit as a function of x.
| P(x) = |
|
Determine the log-on fee you should charge to obtain the largest possible monthly profit.
x = $ per log-on
What is the largest possible monthly profit?
$
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