2000 subscribers. How much should the magazine charge to maximize annual revenue? What is the maximum annual revenue? A p-x)-x) ulov Example B: Revenue = # Price ph R = (48000-2000) (20+ -2000 -zood R = = 2000 (x-24)(x+ to x=24 A monthly skateboard magazine has 50,000 subscribers when it charges $12 per annual subscription. For each $1 increase in price, the magazine loses about 2500 subscribers. How much should the magazine charge to maximize annual revenue? What is the maximum annual revenue? Notes: Revenue = #- Price ། R = (50,000-2500x) (12- R = -2500 Solving Real-Life Problems When an object is dropped, its height h (in fee the ground after t seconds can be modeled

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter8: Areas Of Polygons And Circles
Section8.5: More Area Relationships In The Circle
Problem 30E: At the Pizza Dude restaurant, a 12-in. pizza costs 5.40 to make, and the manager wants to make at...
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Question
2000 subscribers. How much should the
magazine charge to maximize annual
revenue? What is the maximum annual
revenue?
A
p-x)-x)
ulov
Example B:
Revenue = # Price
ph
R = (48000-2000) (20+
-2000
-zood
R = = 2000 (x-24)(x+
to
x=24
A monthly skateboard magazine has
50,000 subscribers when it charges $12
per annual subscription. For each $1 increase
in price, the magazine loses about 2500
subscribers. How much should the magazine
charge to maximize annual revenue?
What is the maximum annual revenue?
Notes:
Revenue = #- Price
།
R = (50,000-2500x) (12-
R = -2500
Solving Real-Life Problems
When an object is dropped, its height h (in fee
the ground after t seconds can be modeled
Transcribed Image Text:2000 subscribers. How much should the magazine charge to maximize annual revenue? What is the maximum annual revenue? A p-x)-x) ulov Example B: Revenue = # Price ph R = (48000-2000) (20+ -2000 -zood R = = 2000 (x-24)(x+ to x=24 A monthly skateboard magazine has 50,000 subscribers when it charges $12 per annual subscription. For each $1 increase in price, the magazine loses about 2500 subscribers. How much should the magazine charge to maximize annual revenue? What is the maximum annual revenue? Notes: Revenue = #- Price ། R = (50,000-2500x) (12- R = -2500 Solving Real-Life Problems When an object is dropped, its height h (in fee the ground after t seconds can be modeled
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