Question 1 of 10 Find {a} the solution to the equation x) 2 G: {p} the x-intereept of the graph ofy 2 x), and (c) the zero of x). 7' x]: Exi' (a) What is the solution to for) : 0'? x = Cl (Type an integer or a simplified fraction.) (b) What is the x-intereept? x = Cl (Type an integer or a simplified fraction.) (e) What is the zero of x}? E {Type an integer or a simplified fraction.) Disposable income is the amount left after taxes have been paid and is one Year Income [3 billions] '1 measure of health of the economy The table gives the total disposable income 2010 10.195 for a country. in billions of dollars. for selected years from 2010 and projected 2015 11393 to 2040 2020 12.879 2025 14 233 Complete parts {a} through {c} below 2030 15 984 2035 1?.902 2040 19.523 a. Can these data be fitted exactly by a linear model? A. Yes. The first differences are constant for uniform inputs. f2: B. No. The data do not include every year between 2010 and 2040 f:- C. Yes. Each first difference is double the previous first difference for uniform inputs '.::-:' D. No. The first differences are not constant for uniform inputs b. Find a linear model that models the data where x is the number of years after 2000 and y is the total disposable income in billions of dollars. y : x + [Type 'ntegers or decimals rounded to three decrmal places as needed.) c. What does the model predict the total disposable income Will be in 20262 S b'llion [Round to three decimal places as needed.) Solve the system of equations by any convenient method, if a solution exists. y = 2x+9 y = 5x + 10 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. The solution is x = and y= . (Type integers or simplified fractions.) O B. There are infinitely many solutions. O C. There is no solution.The function f(t) = 1.4t+ 17.2 can be used to estimate the yearly sales of tennis equipment, in billions of dollars, as a function of time, in years, measured from 1985. What is the slope of the graph of this function Interpret the slope as a rate of change. The slope of the graph of this function is (Simplify your answer.) The rate of change of the linear function is (Simplify your answer.)