Suppose that during normal respiration, the volume of air inhaled per breath (called "tidal volume") by a mammal of any size is 6.27 mL per kilogram of body mass. (a) Write a function representing the tidal volume \( T(x) \) (in mL ) of a mammal of mass \( x \) (in kg). (b) Write an equation for \( T^{-1}(x) \). (c) Find \( T^{-1}(160) \) and interpret its meaning in context. Round to the nearest whole unit.

Simplify. \( 9^{\frac{3}{2}} \)

Which of the following is equal to \( \log \sqrt[4]{1000} \) ? ( 1 point) \( \begin{array}{l}\frac{3}{4} \\ -\frac{4}{3} \\ -\frac{3}{4}\end{array} \)

What value is equivalent to \( \log _{2} 13 \) to the nearest thousandth? Use the change of base formula to determine your answer. (1 point) 0.270 3.700 0.813 0.557

1a. Calculate the next two terins of each of the following sequences \( \begin{array}{ll}\text { (a) } 11,8,5, \ldots & \text { (d) } 4,9,14, \ldots \\ \text { (c) } 3 \frac{1}{2}, 3 \frac{1}{2}, 7,5,10 \frac{1}{2}, \ldots & \text { (e) } 1,5,9,13, \ldots\end{array} \)

c) \( 5^{0}= \)