Suppose that the surface area S of a bird's wings in square feet can be modeled by where w is the weight of the bird in pounds. Estimate the weight of a 32) S(w)=1.21w2/3 bird with wings having a surface area of 2.2 square feet. 33) On February 15, 2020 (day 0) there were 15 cases of the Coronavirus in the US. By March 25, 2020 (day 39) there were 63,500 cases. a) Find C and a such that f(t)=Cď models the number of Coronavirus cases after t days. b.) We were unable to flatten the curve and the Coronavirus continued to spread exponentially. According to your model in part a how many cases were there in the US on April 5, 2020 (day 50)? If there were in fact 331, 000 cases of Covid 19 cases in the US on April 5th how accurate was your model?
Suppose that the surface area S of a bird's wings in square feet can be modeled by where w is the weight of the bird in pounds. Estimate the weight of a 32) S(w)=1.21w2/3 bird with wings having a surface area of 2.2 square feet. 33) On February 15, 2020 (day 0) there were 15 cases of the Coronavirus in the US. By March 25, 2020 (day 39) there were 63,500 cases. a) Find C and a such that f(t)=Cď models the number of Coronavirus cases after t days. b.) We were unable to flatten the curve and the Coronavirus continued to spread exponentially. According to your model in part a how many cases were there in the US on April 5, 2020 (day 50)? If there were in fact 331, 000 cases of Covid 19 cases in the US on April 5th how accurate was your model?
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 93E
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Transcribed Image Text:Suppose that the surface area S of a bird's wings in square feet can be modeled by
where w is the weight of the bird in pounds. Estimate the weight of a
32)
S(w)=1.21w2/3
bird with wings having a surface area of 2.2 square feet.
33)
On February 15, 2020 (day 0) there were 15 cases of the Coronavirus in the US.
By March 25, 2020 (day 39) there were 63,500 cases.
a) Find C and a such that f(t)=Cď models the number of Coronavirus cases after t days.
b.) We were unable to flatten the curve and the Coronavirus continued to spread
exponentially. According to your model in part a how many cases were there in the US
on April 5, 2020 (day 50)? If there were in fact 331, 000 cases of Covid 19 cases in the
US on April 5th how accurate was your model?
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