Can you answer question C. D. and E. please. I am not sure why question C. Is wrong. At the beginning of the COVID-19 pandemic, the number of new cases was growing exponentially. There were 684 new cases on January 26, 2020 (whent = 0) and 14356 new cases 72 days later. Find an exponential model for the number of new cases at any time t, in daysafter January 26, 2020.(Note: if you use decimal approximations for the numerical constantsyour work, be sure to retain enough significant figures through your work to ensure that subsequent answers are correct.)a. P(t)=b. According to your model, the predicted number of new cases after 39 days =C. How many days is the doubling time? Doubling time =days.d. How many days after January 26, 2020 (when t = 0) does your model predict the number of new COVID-19 cases to reach 82884? Number of days =e. To what date does this correspond?

(a) Let the exponential function for covid-19 growth is: Pt=a0bt ......(1) Given a0=684 and b…

At the beginning of the COVID-19 pandemic, the number of new cases was growing exponentially. There were 684 new cases on January 26, 2020 (whent = 0) and 14356 new cases 72 days later. Find an exponential model for the number of new cases at any time after January 26, 2020. (Note: if you use decimal approximations for the numerical constants in your work, be sure to retain enough significant figures through your work to ensure that subsequent answers are correct.) a. P(t)= b. According to your model, the predicted number of new cases after 39 days = C. How many days is the doubling time? Doubling time = days. d. How many days after January 26, 2020 (when t = 0) does your model predict the number of new COVID-19 cases reach 82884? Number of days e. To what date does this correspond?

At the beginning of the COVID-19 pandemic, the number of new cases was growing exponentially. There were 684 new cases on January 26, 2020 (whent = 0) and 14356 new cases 72 days later. Find an exponential model for the number of new cases at any time after January 26, 2020. (Note: if you use decimal approximations for the numerical constants in your work, be sure to retain enough significant figures through your work to ensure that subsequent answers are correct.) a. P(t)= b. According to your model, the predicted number of new cases after 39 days = C. How many days is the doubling time? Doubling time = days. d. How many days after January 26, 2020 (when t = 0) does your model predict the number of new COVID-19 cases reach 82884? Number of days e. To what date does this correspond?

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.7: Applications

Problem 14EQ

See similar textbooks