2) Your co-worker provides you with the table that describes the population of bacteria growing with time. Time Рopulation 12:00 AM 3 2:30 AM 4 4:30 AM 5 6:00 AM 6. 10:30 AM 10 12:00 PM 12 a) What function can you use to model this data? Clearly state which units are used. b) Using your function predict the population by midnight.

2) Your co-worker provides you with the table that describes the population of bacteria growing with time. Time Рopulation 12:00 AM 3 2:30 AM 4 4:30 AM 5 6:00 AM 6. 10:30 AM 10 12:00 PM 12 a) What function can you use to model this data? Clearly state which units are used. b) Using your function predict the population by midnight.

Name: Please answer both a and bThank you so much 2) Your co-worker provides
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Description: Please answer both a and bThank you so much 2) Your co-worker provides you with the table that describes the population of bacteriagrowing with time.TimeРopulation12:00 AM32:30 AM44:30 AM56:00 AM6.10:30 AM1012:00 PM12a) What function can you use to m

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter6: Exponential And Logarithmic Functions

Section6.8: Fitting Exponential Models To Data

Problem 1TI: Table 2 shows a recent graduate’s credit card balance each month after graduation. a. Use...

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Recent data suggests that, as of 2013, the rate of growth predicted by Moore’s Law no longer holds. Growth has slowed to a doubling time of approximately three years. Find the new function that takes that longer doubling time into account.
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In this problem you are asked to find a function that models in real life situation and then use the model to answer questions about the guidelines on page 273 to help you. Minimizing Time A man stands at a point A on the bank of a straight river, 2 mi wide. To reach point B, 7 mi downstream on the opposite bank, he first rows his boat to point Pon the opposite bank and then walks the remaining distances x to B, as shown in the figure. He can row at a speed or 2 mi/h and walk as a speed of mi/h (a) Find a function that models the time needed for the trip. (b) Where should he land so that he reaches B as soon as possible?