a. Consider the exponential function f(x) i. What is the initial value of f? f(0) = 54(0.44)*. ii. What is the 1-unit growth factor for f? Preview Preview iii. What is the 1-unit percent change for f? % Preview b. Consider the exponential function g(t) = 1.5(3.06). i. What is the initial value of g? 9(0) Preview ii. What is the 1-unit growth factor for g? Preview iii. What is the 1-unit percent change for g? % Preview A town's population was 9500 at the beginning of the year 2000 and has been decreasing by 3.7% each year thereafter. a. What is the 1-year percent change in the city's population? % Preview b. Whenever 1 year passes, the population becomes what percent of its previous value? (That is, the "new" population is what percent of the "old" population whenever 1 year passes?) % Preview c. What is the 1-year growth factor for the population of the city? Preview d. Write a function g that determines the population of the city in terms of the number of years t since the beginning of 2000. g(t) = Preview A(n) 11-inch tall sunflower is planted in a garden and the height of the sunflower increases by 7% per day. a. What is the 1-day percent change in the height of the sunflower? % Preview b. At any given moment, the height of the sunflower is what percent of its height 1 day prior? % Preview c. What is the 1-day growth factor for the height of the sunflower? Preview d. Write a function f that determines the height of the sunflower (in inches) in terms of the number of days t since it was planted. f(t) = = Preview a. Suppose f is an exponential function and f(0) = 6 and f(1) 19. Write a function formula for f. f(x) = = Preview b. Suppose g is an exponential function and g(2) g(x) Preview = = 10 and g(3) 19. Write a function formula for g.