Question #219322

 A venturi meter of 15 cm inlet diameter and 10 cm throat is load horizontally in a pipe to

measure the flow of oil of 0.9 specific gravity. The reading of a mercury manometer is 20 cm.

Calculate the discharge in m3/s.


1
Expert's answer
2021-07-21T09:52:37-0400

Gives

Area

A1=πd124=π×1524=176.7cm2A_1=\frac{\pi d_1^2}{4}=\frac{\pi \times15^2}{4}=176.7cm^2

A2=πd224=π×1024=78.54cm2A_2=\frac{\pi d_2^2}{4}=\frac{\pi \times10^2}{4}=78.54cm^2

Q=A1A22ghA12A22Q=\frac{A_1A_2 \sqrt{2gh}}{\sqrt{A_1^2-A_2^2}}


H=h[rmr1]=20×[13.60.91]=282.2cmoilH=h[\frac{r_m}{r}-1]=20\times[\frac{13.6}{0.9}-1]=282.2 cm oil

Q=176.7×78.5422×981×282.2176.7278.542=6538.2cm3/secQ=\frac{176.7\times78.542 \sqrt{2\times981\times282.2}}{\sqrt{176.7^2-78.54^2}}=6538.2cm^3/sec

Q=0.065m3/secQ=0.065m^3/sec


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