x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is...x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is given by the function y = g(x) = 80000(0.95^x). The functions represent population size as a function of time after the year 2015 . We restrict the domain in this context, using the “practical domain” as the set of all non-negative real numbers: x≥0.
x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is...x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is given by the function y = g(x) = 80000(0.95^x). The functions represent population size as a function of time after the year 2015 . We restrict the domain in this context, using the “practical domain” as the set of all non-negative real numbers: x≥0.
x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is...x years after the year 2015, the population of the city of Fulton is given by the function y= f(x) = 35000(1.03^x). x years after the year 2015, the population of the city of Greenville is given by the function y = g(x) = 80000(0.95^x). 6) To set the X values to what you want, hit the 2nd button and the Window button . Set the beginning value of 0, and the amount to increase the x value by 0.25 then hit the 2nd button then the Graph button.
