The concentration of E. coli bacteria in a swimming area of a lake is monitored after a rainstorm where time is the hours after the storm ended and CFU is a 'colony-forming unit' as shown: 4 8 12 16 Time (hr) C (CFU/100mL) 1600 1320 1000 890 20 650 24 560 Based on the initial data we propose an exponential model: C = a) Linearize the model, fit a straight best-fit line, and back transform the model (report the a1 and b1 parameters). b) Use your back-transformed model to define a function that can estimate the concentration of E. Coli when given a time in hours after the storm ended. Use your defined model to estimate the bacterial concentration at time =0 (right when the storm ended). c) Using your exponential model, predict when the bacterial concentration will reach 200 CFU/mL. d) Plot the data and the back transformed model. a₁e¹₁*t
The concentration of E. coli bacteria in a swimming area of a lake is monitored after a rainstorm where time is the hours after the storm ended and CFU is a 'colony-forming unit' as shown: 4 8 12 16 Time (hr) C (CFU/100mL) 1600 1320 1000 890 20 650 24 560 Based on the initial data we propose an exponential model: C = a) Linearize the model, fit a straight best-fit line, and back transform the model (report the a1 and b1 parameters). b) Use your back-transformed model to define a function that can estimate the concentration of E. Coli when given a time in hours after the storm ended. Use your defined model to estimate the bacterial concentration at time =0 (right when the storm ended). c) Using your exponential model, predict when the bacterial concentration will reach 200 CFU/mL. d) Plot the data and the back transformed model. a₁e¹₁*t
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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