0.065The number of licensed drivers in a country (in millions) can be approximated by the function g(x) = 178.277xinterpret the value of the derivative in 2015.where x = 4 corresponds to 2004. Estimate andIn 2015, the number of licensed drivers willby approximatelymillion in the next year.(Round to three decimal places as needed.)

Here, the given function is: g(x)=178.277x0.065 where x is the number of years and g(x) is the…

Answered: The number of licensed drivers in a…

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter6: Exponential And Logarithmic Functions

Section: Chapter Questions

Problem 4RE: Determine whether Table 1 could represent a function that is linear, exponential, or neither. If it...

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Similar questions

The half-life of plutonium-244 is 80,000,000 years. Find function gives the amount of carbon-14 remaining as a function of time, measured in years.
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Determine whether Table 1 could represent a function that is linear, exponential, or neither. If it appears to beexponential find a function that passes through the points.
Can the average rate of change of a function be constant?
Graph the functions in excercise
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The tuition at a public university was $21,000 in 2008. Between 2008 and 2010, the tuition had increased by 15%. Since then, it has continued to grow exponentially. Select all statements that describe the growth in tuition cost. А: The tuition cost can be defined by the function f (y) = 21, 000 · (1.15)3, where represents years since 2008. B: The tuition cost increased 7.5% each year. C: The tuition cost increased about 7.2% each year. D: The tuition cost roughly doubles in 10 years. E: The tuition cost can be approximated by the function f (d) = 21,000 - 24, where d represents decades since 2008.
The value, v of a computer is modeled by the function V(t)=500(0.82)^t where t is the number of years since the computer was purchased. To the nearest tenth of a percent, what is the monthly rate of depreciation?
The tuition at a public university was $21,000 in 2008. Between 2008 and 2010, the tuition had increased by 15%. Since then, it has continued to grow exponentially. Select all statements that describe the growth in tuition cost. A: The tuition cost can be defined by the function f(y) = 21,000 · (1.15) , where y represents years since 2008. B: The tuition cost increased 7.5% each year. C: The tuition cost increased about 7.2% each year. D: The tuition cost roughly doubles in 10 years. E: The tuition cost can be approximated by the function f(d) = 21,000 · 2ª, where d represents decades since 2008.
Consider the exponential function y = 26(0.75)*. One of the two graphs below represents this function. Do the following: (1) circle which graph is correct and (2) mark the value of its y-intercept at the appropriate point. 2.
Double derivative.

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