A city had a population of 5,682 at the begining of 1949 and has been growing at \( 5.2 \% \) per year since then. (a) Find the size of the city at the beginning of 1976 . Answer: \( \square \) (b) During what year will the population of the city reach \( 22,586,370 \) ? Answer:

Both of these functions grow as \( x \) gets larger and larger. Which function eventually exceeds the other? \[ f(x)=6 x-4 \] \( g(x)=\left(\frac{9}{5}\right)^{x} \)

Write the equation of the hyperbola \( 36 x^{2}-16 y^{2}+360 x-128 y+68=0 \) in standard form \[ \begin{array}{l}\text { Where: } \\ h=-5 \\ k=-4 \\ a=4 \\ \mathrm{a}=4)^{2} \\ b=\square\end{array} \]

Question 4 (1 point) Convert \( 341^{\circ} \) angle to radians. (round to 3 decimal places) Your Answer:

A city had a population of 5,682 at the begining of 1949 and has been growing at \( 5.2 \% \) per year since then. (a) Find the size of the city at the beginning of 1976 . Answer: \( \square \) (b) During what year will the population of the city reach \( 22,586,370 \) ? Answer:

domínio \( \frac{\arcsin (-x-4)}{\sqrt{-x}-2} \)