Once an antibiotic is introduced to treat a bacterial infection, the number of bacteria decreases exponentially. For example, beginning with 1 million bacteria, the amount present t days from the time is introduced is given by the function A (t) = 1,000,000(2)¯"10. Rounding to the nearest thousand, determine how many bacteria are present after (a) 6 days (b) 1 week (c) 2 weeks Part 1 of 3 (a) After 6 days, approximately bacteria remain. Part 2 of 3 (b) After 1 week, approximately bacteria remain. Part 3 of 3 (c) After 2 weeks, approximately bacteria remain.

Algebra and Trigonometry (6th Edition)
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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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Once an antibiotic is introduced to treat a bacterial infection, the number of bacteria decreases exponentially. For example, beginning with 1 million bacteria, the
-t/10
amount present t days from the time is introduced is given by the function A (t) = 1,000,000 (2)"10. Rounding to the nearest thousand, determine how many
bacteria are present after
(a) 6 days
(b) 1 week
(c) 2 weeks
Part 1 of 3
(a) After 6 days, approximately
bacteria remain.
Part 2 of 3
(b) After 1 week, approximately
bacteria remain.
Part 3 of 3
(c) After 2 weeks, approximately
bacteria remain.
Transcribed Image Text:Once an antibiotic is introduced to treat a bacterial infection, the number of bacteria decreases exponentially. For example, beginning with 1 million bacteria, the -t/10 amount present t days from the time is introduced is given by the function A (t) = 1,000,000 (2)"10. Rounding to the nearest thousand, determine how many bacteria are present after (a) 6 days (b) 1 week (c) 2 weeks Part 1 of 3 (a) After 6 days, approximately bacteria remain. Part 2 of 3 (b) After 1 week, approximately bacteria remain. Part 3 of 3 (c) After 2 weeks, approximately bacteria remain.
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