grown to 193,755. (a) Assuming the population grows linearly, find the linear model, y = mx +b, representing the population x years since 2000. y = Number * + Number (round m andb to 3 decimal places) (b) Using the linear model from part (a), estimate the population in 2030. Number (round to the nearest whole number)

grown to 193,755. (a) Assuming the population grows linearly, find the linear model, y = mx +b, representing the population x years since 2000. y = Number * + Number (round m andb to 3 decimal places) (b) Using the linear model from part (a), estimate the population in 2030. Number (round to the nearest whole number)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.6: The Inverse Trigonometric Functions

Problem 91E

See similar textbooks

Similar questions

bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.
Does Table 1 represent a linear function? If so, finda linear equation that models the data.
The population of a city in 2001 was 177,536 people. By 2010, the population of the city had grown to 189,793. (a) Assuming the population grows linearly, find the linear model, y=mx+b, representing the population x year since 2000. (round m and b to 3 decimal places) (b) Using the linear model from part (a), estimate the population in 2025. (round to the nearest whole number)
The population of a city in 2005 was 150,670 people. By 2012, the population of the city had grown to 234,650. (a) Assuming the population grows linearly, find the linear model, y=mx+by=mx+b, representing the population xx year since 2000.
The population of an endangered species of rhinos in 2002 was estimated to be 148,003 rhinos. By 2014, the number of rhinos had grown to 211,625. a) Assuming the population grows linearly, find the linear model, y=mx+b, representing the population x years since 2000. m? b?(round m and b to 3 decimal places) b) using the linear model from part (a), estimate the population in 2029.
As a result of urbanization, the temperatures in Paris have increased. In 1891 the average daily minimum and maximum temperatures were 5.8°C and 15.1°C, respectively. Between 1891 and 1968, these average temperatures rose 0.019°C/yr and 0.011°C/yr, respectively. Assuming the increases were linear, find the year when the difference between the minimum and maximum temperatures was 9C, and determine the corresponding average maximum temperature.
If the population of an ant colony in 5 days is known to be 1100 and P'(0)=3 , what is the approximate current population of the ant colony? Assume the population grows linearly
A small college had 3548 students in 1998 and 4272 students in 2002. Let t = 0 be 1995 and get the linear equation that gives the number of students in terms of the years after 1995. If the enrollment follows a linear growth pattern, how many students will the college have in 2005?
A value of r close to −1 suggests a strong _______ linear relationship between the variables.
The population of a country will quadruple in 4 years. If its current population is 15000, what will the country's approximate population be 2 years from now? Assume the population grows linearly.
The number of Walmart stores around the world in 2002 was 2,534 stores. By 2011, the number of stores had grown to 9,145. (a) Assuming Walmart’s expansion grows linearly, find the linear model, y=mx+b, representing the number of stores x year since 2000. (Round m and b to 3 decimal places) (b) using the linear model from part (a), estimate the number of stores in 2029. (Round to nearest whole number)
An automotive engineer studied the effect of car weight in tons on fuel efficiency, which is measured in miles per gallon (mpg). The data from two cars in the study showed that a 2 ton car had a fuel efficiency of 39 mpg and a 2.5 ton car had a fuel efficiency of 36 mpg. Find a linear model that gives the fuel efficiency E (in mpg) of a car as a function of its weight w (in tons).