The rat population in a major metropolitan city is given by the formula \( n(t)=29 e^{0.01 t} \) where \( t \) is measured in years since 1994 and \( n \) is measured in thousands. (a) What was the rat population in 1994? (b) What is the rat population going to be in the year 2009?

What is the domain of that inverse function of \( f(x)=3+\sqrt{x-2} \). a) \( [2, \infty) \) b) \( [3, \infty) \) d) \( (-\infty, 3] \) d) \( (-\infty, 2] \)

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:

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

How can the graph of \( f(x)=-(x-5)^{2}+7 \) be obtained from the graph of \( y=x^{2} ? \)

Which of the following is an approximation to six decimal places for \( \log _{8} 634 \) ? (1 point) 3.102780 2.802089 6.452049 1.898999