Monthly sales of a particular personal computer are expected to decline at the following rate of S'(t) computers per month, wheret is time in months and S(t) is the number of computers sold each month. 2. 3 s'(t)= - 15t The company plans to stop manufacturing this computer when monthly sales reach 700 computers. If monthly sales now (t= 0) are 1,240 computers, find S(t). How long will the company continue to manufacture this computer? S(t) =| How long will the company continue to manufacture this computer? Approximately (Round to the nearest whole number.) months.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
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Monthly sales of a particular personal computer are expected to decline at the following rate of S'(t) computers per
month, wheret is time in months and S(t) is the number of computers sold each month.
2.
3
s'(t)= - 15t
The company plans to stop manufacturing this computer when monthly sales reach 700 computers. If monthly sales
now (t= 0) are 1,240 computers, find S(t). How long will the company continue to manufacture this computer?
S(t) =|
How long will the company continue to manufacture this computer?
Approximately
(Round to the nearest whole number.)
months.
Transcribed Image Text:Monthly sales of a particular personal computer are expected to decline at the following rate of S'(t) computers per month, wheret is time in months and S(t) is the number of computers sold each month. 2. 3 s'(t)= - 15t The company plans to stop manufacturing this computer when monthly sales reach 700 computers. If monthly sales now (t= 0) are 1,240 computers, find S(t). How long will the company continue to manufacture this computer? S(t) =| How long will the company continue to manufacture this computer? Approximately (Round to the nearest whole number.) months.
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