Let $f(t)$ be the number of men and $g(t)$ be the number of women in Canada in year $t$. Let $h(t)$ be the average income, in Canadian dollars, of women in Canada in year $t$.

In this problem, you do not have explicit equations for the functions $f(t)$, $g(t)$, or $h(t)$, so you are not able to write explicit equations to represent these functions. Your answers should be expressions obtained by adding, subtracting, multiplying, dividing, and/or composing the functions $f(t)$, $g(t)$, and $h(t)$.

(a) Find an expression for the function $p(t)$ which gives the total number of people in Canada in the year $t$.
$p(t) =$

(b) Find an expression for the total amount of money $m(t)$ earned by Canadian women in the year $t$.
$m(t) =$