Question #111208
A circular tank with a diameter at the bottom of D 20 m and with vertical walls been filled with a flow of 240 m3/h. what will be the increase of the tank depth after 15 minutes, assuming a constant flow during this period of time?
1
Expert's answer
2020-04-23T13:13:47-0400

Volume of tank=πr2h,\pi r^2h , h= depth of tank and the dia of tank is =20m so radius of tank is 10 m .

Now, flow rate is constant =Q= 240 m3h\frac{m^3}{h}

and flow is for 15 min means times=14×240=60m3times= \frac{1}{4} \times 240 = 60 m^3

SO, change in volume= dV

πr2(h2h1)=60\pi r^2 (h_2-h_1)= 60

change in depth or increase in depth= 603.14×10×10\frac{60}{3.14\times 10\times 10} = 0.19 m


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