Q2 Exponential Applications General Form Formula The approximate number of fruit files in an experiment can be determined using the function P(t) = 30e0.03t where t is the number of hours since the experiment began. Q2.1 Part a) Graph this function in a reasonable window showing the population growth over the first 100 hours. Label your axes and don't forget units. Upload a PDF file of your work. Make sure your PDF file is in the correct orientation Please select file(s) Select file(s) Save Answer Q2.2 Part b) What is the initial population of fruit flies? Enter your answer here Save Answer Q2.3 Part c)

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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**Q2 Exponential Applications General Form Formula**

The approximate number of fruit flies in an experiment can be determined using the function \( P(t) = 30e^{0.03t} \) where \( t \) is the number of hours since the experiment began.

**Q2.1 Part a)**

Graph this function in a reasonable window showing the population growth over the first 100 hours. Label your axes and don’t forget units.

Upload a PDF file of your work. Make sure your PDF file is in the correct orientation.

[Upload button for file submission]

**Q2.2 Part b)**

What is the initial population of fruit flies?

[Text box for answer submission]

**Q2.3 Part c)**

How many fruit flies are present after 48 hours?

[Text box for answer submission]

**Q2.4 Part d)**

Approximately how many hours have passed when there are 100 fruit flies present? Round your answer to the nearest hour.

[Text box for answer submission]
Transcribed Image Text:**Q2 Exponential Applications General Form Formula** The approximate number of fruit flies in an experiment can be determined using the function \( P(t) = 30e^{0.03t} \) where \( t \) is the number of hours since the experiment began. **Q2.1 Part a)** Graph this function in a reasonable window showing the population growth over the first 100 hours. Label your axes and don’t forget units. Upload a PDF file of your work. Make sure your PDF file is in the correct orientation. [Upload button for file submission] **Q2.2 Part b)** What is the initial population of fruit flies? [Text box for answer submission] **Q2.3 Part c)** How many fruit flies are present after 48 hours? [Text box for answer submission] **Q2.4 Part d)** Approximately how many hours have passed when there are 100 fruit flies present? Round your answer to the nearest hour. [Text box for answer submission]
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