1) Explain a way you could calculate exactly when smartphone manufacturers were shipping 500 million smartphones to stores around the world.  2) Use your plan from question 2 to find when smartphone manufacturers were shipping 750 million smartphones to stores around the world. If you are solving algebraically, explain which properties of logarithms you used and why. 3) Find the values G(7) and G(8). Show your work and explain what these numbers mean in context of this scenario

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 33PT: Enter the data from Table 2 into a graphing calculator and graph the ranking scatter plot. Determine...
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1) Explain a way you could calculate exactly when smartphone manufacturers were shipping 500
million smartphones to stores around the world. 

2) Use your plan from question 2 to find when smartphone manufacturers were shipping 750
million smartphones to stores around the world. If you are solving algebraically, explain which
properties of logarithms you used and why.

3) Find the values G(7) and G(8). Show your work and explain what these numbers mean in
context of this scenario. 

Since 2009 the number of smartphones shipped from manufacturers
to stores around the world has increased exponentially. The growth
from 2009 through 2015 can be modeled using the function G (t) =
174 1.67 where t is the number of years since 2009 and G(t) is
measured in millions of smartphones.
Use this information and your knowledge of exponential and logistic
growth to explore the mathematical concepts in the questions below.
Transcribed Image Text:Since 2009 the number of smartphones shipped from manufacturers to stores around the world has increased exponentially. The growth from 2009 through 2015 can be modeled using the function G (t) = 174 1.67 where t is the number of years since 2009 and G(t) is measured in millions of smartphones. Use this information and your knowledge of exponential and logistic growth to explore the mathematical concepts in the questions below.
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