The current world population is about 7.3 billion. Under current conditions, the population is growing exponentially with a yearly growth factor of 1.011. In parts (b) and (c), round your answers to the nearest year. (a) Find a formula that gives the world population N, in billions, after t years. N(t) = (b) How long will it take the population to double? yr (c) How long after doubling will it take for the population to double again? уг
The current world population is about 7.3 billion. Under current conditions, the population is growing exponentially with a yearly growth factor of 1.011. In parts (b) and (c), round your answers to the nearest year. (a) Find a formula that gives the world population N, in billions, after t years. N(t) = (b) How long will it take the population to double? yr (c) How long after doubling will it take for the population to double again? уг
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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![The current world population is about 7.3 billion. Under current conditions, the population is growing exponentially with a yearly growth factor of 1.011. In parts (b) and (c), round your answers to the nearest year.
(a) Find a formula that gives the world population \( N \), in billions, after \( t \) years.
\[ N(t) = \_\_\_ \]
(b) How long will it take the population to double?
\[\_\_ \text{ yr} \]
(c) How long after doubling will it take for the population to double again?
\[\_\_ \text{ yr} \]
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Transcribed Image Text:The current world population is about 7.3 billion. Under current conditions, the population is growing exponentially with a yearly growth factor of 1.011. In parts (b) and (c), round your answers to the nearest year.
(a) Find a formula that gives the world population \( N \), in billions, after \( t \) years.
\[ N(t) = \_\_\_ \]
(b) How long will it take the population to double?
\[\_\_ \text{ yr} \]
(c) How long after doubling will it take for the population to double again?
\[\_\_ \text{ yr} \]
Need Help? [Read it] (button)
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