QuestionBetween 2000 and 2020, the population of Mathville could be modeled by the function $m(t)=100 \sqrt[3]{t}$, where $m(t)$ is the number of people in Mathville, and $t$ is the number of years since 2000. Between those same years, the population of Calcfield could be modeled by the function $c(t)=18 t$. A. Graph each function on graph paper or a neatly made coordinate grid by hand. Be sure to consider an appropriate domain for the functions as you make your graph. B. Approximately where do the functions intersect? What does this point of intersection represent? C. Write and solve an equation to algebraically confirm where the two functions intersect. Show your work. D. Write 2-3 complete sentences comparing the relative populations of the cities over time (10 points)