Use an exponential model for this data and do it by hand and state why it is better to use exponential over linear and also state the limitations of the model you designed. Year Global plastic production (tonnes-year197546,000,000197864,000,000198172,000,000198486,000,0001987104,000,0001990120,000,0001993137,000,0001996168,000,0001999202,000,0002002231,000,0002005263,000,0002008281,000,0002011325,000,0002014367,000,000

Given Information: Year Global plastic production 1975 46000000 1978 64000000 1981 72000000…

Answered: Use an exponential model for this data…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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The population dynamics of many fish are characterized by extremely high fertility rates among adults and very low survival rates among the young. A mature halibut may lay as many as 2.5 million eggs, but only 0.00035% of the offspring survive to the age of 3 years. Use scientific form to approximate the number of offspring that live to age 3.
In a wildlife refuge, scientists have released six rabbits. They return one year later and have noticed that the rabbit population has risen to fifty rabbits. Create the exponential formula for this situation. Use appropriate variables other than ‘x’ and ‘y’ in your formula. Create the graph of this formula in Excel and label the axes properly. Display your equation on the graph.
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Can someone help me create a linear, exponential, or polynomial equation that would model the progression of swine flu please. I have done some research and found that in 2009 when the pandemic started there were 60.8 million cases, which included 274,304 hospitalizations and 12,469 deaths in the US alone. Worldwide deaths were around 151,700-575,400 and 80% of these deaths were people younger than 65 years old
The growth model P=208e0.008t describes the population of the United States, in millions, t years after 1970. When will the population be 500 million? When will it be a billion?
Assume that the number of bacteria follows an exponential growth model: P(t)= P0ekt. The count in the bacteria culture was 300 after 15 minutes and 2000 after 30 minutes.Find the population after 120 minutes.
I have submitted this question twice, and am still not getting the correct answer, please help. Atmospheric pressure decreases by about 13.3% for every 1000 meters you climb. The pressure at sea level is 1013 millibars (a unit of pressure). Construct an exponential model to represent the atmospheric pressure at a given altitude in thousands of meters. Use your model to determine the atmospheric pressure at an altitude of 4700 meters.(Express your answer in millibars rounded correctly to the nearest tenth.) millibars

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