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The population of a country has been decreasing for several decades. In 1990, the population was...
A country's census lists the population of the country as 242 million in 1990, 286 million...
A country's census lists the population of the country as 242 million in 1990, 286 million in 2000, and 322 million in 2010. Fit a second- degree polynomial passing through these three points. (Let the year 2000 be x 0 and let p(x) represent the population in millions.) p(x) million Use this polynomial to predict the populations in 2020 and in 2030. 2020 2030 million million
a. 12 In 2000, the population of a country was approximately 5.61 million and by 2069...
a. 12 In 2000, the population of a country was approximately 5.61 million and by 2069 it is projected to grow to 12 million. Use the exponential growth model A = Ag ekt, in which t is the number of years after 2000 and Ao is in millions, to find an exponential growth function that models the data. By which year will the population be 13 million? Projected b. Population (millions) 2000: 5,610,000 6- 0+ 1950 1970 1990 2010 2030...
In the year 2000, the population of a certain country was 278 million with an estimated...
In the year 2000, the population of a certain country was 278 million with an estimated growth rate of 0.5% per year. Based on these figures, find the doubling time and project the population in 2100. Let y(t) be the population of the country, in millions, t years after the year 2000. Give the exponential growth function for this country's population. y(t) = 1 (Use integers or decimals for any numbers in the expression. Round to four decimal places as...
2. The population of Dry Gulch has been decreasing by every 20 years. In 1910 the...
2. The population of Dry Gulch has been decreasing by every 20 years. In 1910 the population of Dry Gulch was 3800 people. (a) Write a formula for the population of Dry Gulch t years after 1910. (b) If the number of people in Dry Gulch continued to decrease exponentially, how many people were there in the town in 2010? (c) If the number of people in Dry Gulch continues to decrease exponentially, when will the town become a ghost...
The population of a certain state (in thousands) from 1990 (t = 0) to 2000 (t=...
The population of a certain state (in thousands) from 1990 (t = 0) to 2000 (t= 10) is modeled by the polynomial p(t) = -0.376+ 108t + 7066. a. Determine the average growth rate from 1990 to 2000. b. What was the growth rate for this state in 1994 (t = 4) and 2000 (t = 10)? c. Use a graphing utility to graph p' for Osts 10. What does this graph tell you about population growth in this state...
In the year 2000, the population of a certain country was 276 million with an estimated growth rate of 0.5% per year a. Based on these figures, find the doubling time and project the population in 21...
In the year 2000, the population of a certain country was 276 million with an estimated growth rate of 0.5% per year a. Based on these figures, find the doubling time and project the population in 2120 b Suppose the actual growth rates are ust 0.2 percentage points lower and higher than 0.5% per year 0.3% and 0.7%). What are the resulting doubling times and projected 2120 population? a. Let y(t) be the population of the country, in millions, t...
a in in 2000, the population of a country was approximately 5.51 milion and by 2050...
a in in 2000, the population of a country was approximately 5.51 milion and by 2050 it is projected to grow to 10 milion. Use the exponential growth model A.Ap which is the number of years after 2000 and is in millions, to find an exponential growth function that models the data. By which year will the population be 13 million? b. 2000 6,510,00 1950 1970 1900 2010 2030 2050 a. The exponential growth function that models the data is...
.. In 2000, the population of a country was approximately 5.73 million and by 2028 it...
.. In 2000, the population of a country was approximately 5.73 million and by 2028 it is projected to grow to 8 million. Use the exponential growth model A=Age, in which t is the number of years after 2000 and A, is in millions, to find an exponential growth function that models the data, By which year will the population be 15 million? Population (millions) b. 12 Projected 9 2000 6 5,730,000 3- 0- 1950 1970 1990 2010 2030 2050...
A city’s population has been growing exponentially over the past several years. In 2010, the population...
A city’s population has been growing exponentially over the past several years. In 2010, the population was 130,000 people. In the year 2016, it was 160,000 people. Express the population as a function of the number of years since 2010, using the general form ?? = ?? ? ????. What is the predicted population in the year 2020? Round your answer to the nearest whole number.
please do the new one with all the 2 steps, completed one shows both the steps...
please do the new one with all the 2 steps, completed one shows
both the steps it asks for
The following tables gives the population for a country, in millions of persons, for the years 1990-2009. Forecast the population in the years 2010 and 2011 Year1990 1991 1992 1993 1994 199519961997 1998 1999 Pop250|253257260 263|266269 273276279 Year 2000 | 2001| 2002 |2003|2004 | 2005 | 2006 | 2007| 2008| 2009 Pop 282 |285 288290293296299 302 304307 The forecast for 2010...
A country's census lists the population of the country as 242 million in 1990, 286 million in 2000, and 322 million in 2010. Fit a second- degree polynomial passing through these three points. (Let the year 2000 be x 0 and let p(x) represent the population in millions.) p(x) million Use this polynomial to predict the populations in 2020 and in 2030. 2020 2030 million million
a. 12 In 2000, the population of a country was approximately 5.61 million and by 2069 it is projected to grow to 12 million. Use the exponential growth model A = Ag ekt, in which t is the number of years after 2000 and Ao is in millions, to find an exponential growth function that models the data. By which year will the population be 13 million? Projected b. Population (millions) 2000: 5,610,000 6- 0+ 1950 1970 1990 2010 2030...
In the year 2000, the population of a certain country was 278 million with an estimated growth rate of 0.5% per year. Based on these figures, find the doubling time and project the population in 2100. Let y(t) be the population of the country, in millions, t years after the year 2000. Give the exponential growth function for this country's population. y(t) = 1 (Use integers or decimals for any numbers in the expression. Round to four decimal places as...
2. The population of Dry Gulch has been decreasing by every 20 years. In 1910 the population of Dry Gulch was 3800 people. (a) Write a formula for the population of Dry Gulch t years after 1910. (b) If the number of people in Dry Gulch continued to decrease exponentially, how many people were there in the town in 2010? (c) If the number of people in Dry Gulch continues to decrease exponentially, when will the town become a ghost...
The population of a certain state (in thousands) from 1990 (t = 0) to 2000 (t= 10) is modeled by the polynomial p(t) = -0.376+ 108t + 7066. a. Determine the average growth rate from 1990 to 2000. b. What was the growth rate for this state in 1994 (t = 4) and 2000 (t = 10)? c. Use a graphing utility to graph p' for Osts 10. What does this graph tell you about population growth in this state...
In the year 2000, the population of a certain country was 276 million with an estimated growth rate of 0.5% per year a. Based on these figures, find the doubling time and project the population in 2120 b Suppose the actual growth rates are ust 0.2 percentage points lower and higher than 0.5% per year 0.3% and 0.7%). What are the resulting doubling times and projected 2120 population? a. Let y(t) be the population of the country, in millions, t...
a in in 2000, the population of a country was approximately 5.51 milion and by 2050 it is projected to grow to 10 milion. Use the exponential growth model A.Ap which is the number of years after 2000 and is in millions, to find an exponential growth function that models the data. By which year will the population be 13 million? b. 2000 6,510,00 1950 1970 1900 2010 2030 2050 a. The exponential growth function that models the data is...
.. In 2000, the population of a country was approximately 5.73 million and by 2028 it is projected to grow to 8 million. Use the exponential growth model A=Age, in which t is the number of years after 2000 and A, is in millions, to find an exponential growth function that models the data, By which year will the population be 15 million? Population (millions) b. 12 Projected 9 2000 6 5,730,000 3- 0- 1950 1970 1990 2010 2030 2050...
please do the new one with all the 2 steps, completed one shows
both the steps it asks for
The following tables gives the population for a country, in millions of persons, for the years 1990-2009. Forecast the population in the years 2010 and 2011 Year1990 1991 1992 1993 1994 199519961997 1998 1999 Pop250|253257260 263|266269 273276279 Year 2000 | 2001| 2002 |2003|2004 | 2005 | 2006 | 2007| 2008| 2009 Pop 282 |285 288290293296299 302 304307 The forecast for 2010...
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