To fill a child's inflatable wading pool, you use a garden hose with a diameter of 3.0 cm . Water flows from this hose with a speed of 1.3 m/s .
How long will it take to fill the pool to a depth of 28 cm if the pool is circular and has a diameter of 1.5 m ?
Solution) Diameter, d = 3 cm = 3×10^(-2) m
Radius , r= (3×10^(-2))/(2) = 1.5×10^(-2) m
v = 1.3 m/s
H = 28 cm = 0.28 m
Diameter , D = 1.5 m
Radius , R = (D/2) = (1.5/2) = 0.75 m
Time , t = ?
Volume , V = (pi)(R^2)(H)
V = (pi)(0.75^2)(0.28)
V = 0.494 m^3
Volume flow rate = Av
A = (pi)(r^2)
Volume flow rate = (pi)(r^2)(v)
Volume flow rate = (pi)((1.5×10^(-2))^2)(1.3)
Volume flow rate = 9.189×10^(-4)
Time = (Volume)/(Volume flow rate)
t = (0.494)/(9.189×10^(-4))
t = 537.6 s
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