Water flows from a tank of constant cross-sectional area 60 ft² through an orifice of constant cross-sectional area 1.4 ft² located at the bottom of the tank. Initially, the height of the water in the tank was 20 ft, and t sec later is given by the equation
$2\sqrt{h} + \frac{1}{30}t - 2\sqrt{20} = 0$, $0 \le t \le 60\sqrt{20}$.
Differentiate the given equation with respect to t.
$\frac{dh}{dt} = \text{________}$
How fast (in ft/s) was the height of the water decreasing when its height was 4 ft?
________ ft/s