Part 3:A. In a bio-technology industry you are working as a junior data analyst. The company uses bacteria forexperimental investigation. It has been observed a bacteria culture grows at a rate proportional to the numberof cells present.i)Model the differential equation of the growth of bacteria.If the culture contains 7,000 cells initially and 9,000 after 12 hours, solve the equation for the unknownii)iii)constant.Calculate how many will be present after 36 hours?

To model the differential equation of the growth of bacteria, we can use the concept of exponential…

In a bio-technology industry you are working as a junior data analyst. The company uses bacteria for experimental investigation. It has been observed a bacteria culture grows at a rate proportional to the number of cells present. i) ii) Model the differential equation of the growth of bacteria. If the culture contains 7,000 cells initially and 9,000 after 12 hours, solve the equation for the unknown constant. Calculate how many will be present after 36 hours?

In a bio-technology industry you are working as a junior data analyst. The company uses bacteria for experimental investigation. It has been observed a bacteria culture grows at a rate proportional to the number of cells present. i) ii) Model the differential equation of the growth of bacteria. If the culture contains 7,000 cells initially and 9,000 after 12 hours, solve the equation for the unknown constant. Calculate how many will be present after 36 hours?

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Question

Part 3:
A. In a bio-technology industry you are working as a junior data analyst. The company uses bacteria for
experimental investigation. It has been observed a bacteria culture grows at a rate proportional to the number
of cells present.
i)
Model the differential equation of the growth of bacteria.
If the culture contains 7,000 cells initially and 9,000 after 12 hours, solve the equation for the unknown
ii)
iii)
constant.
Calculate how many will be present after 36 hours?

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