Calculating Instantaneous Flow in a Siphon - Help Needed!

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SUMMARY

The discussion focuses on calculating the instantaneous flow rate of water from a siphon with a uniform cross-sectional area of 10^(-3) sq.m, where the tank height is 80m and the siphon ends are positioned at 20m and 30m above the base, respectively. Using Bernoulli's equation and considering gravitational acceleration (g = 9.8 m/sec²), the correct answer for the flow rate is 19.8 l/sec. Participants emphasized the importance of visualizing the problem through streamlines to apply Bernoulli's principle effectively.

PREREQUISITES
  • Understanding of Bernoulli's equation in fluid mechanics
  • Knowledge of siphon principles and flow dynamics
  • Familiarity with gravitational acceleration and its effects on fluid flow
  • Basic skills in calculating flow rates and fluid properties
NEXT STEPS
  • Study Bernoulli's equation applications in fluid mechanics
  • Learn about siphon design and efficiency factors
  • Explore the effects of viscosity on fluid flow in siphons
  • Investigate flow rate calculations in various fluid systems
USEFUL FOR

This discussion is beneficial for students in fluid mechanics, engineers designing siphon systems, and anyone interested in understanding fluid dynamics and flow rate calculations.

Lorna18
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Fluid mechanics (urgent help)

i got stuck in the middle... guess i could do with some help!


A siphon has uniform cross sectional area of 10^(-3) sq.m consider that water has no viscisity. A tank has height upto 80m. half of it contains water. the end of the siphon inside the tank is 20m above the base. the other end of the siphon fully pre-filledwith water is 30m above the base. find the instantaneous rate of flow out of water from the tank.
take g=9.8m/sec^2.

a) 14 l/sec b) 19.8 l/sec c) 28 l/sec d) no out flow, rather in flow will occur.



Homework Equations





The Attempt at a Solution


can't exactly understand how to approach the problem!
 
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Lorna18 said:
A siphon has uniform cross sectional area of 10^(-3) sq.m consider that water has no viscisity. A tank has height upto 80m. half of it contains water. the end of the siphon inside the tank is 20m above the base. the other end of the siphon fully pre-filledwith water is 30m above the base. find the instantaneous rate of flow out of water from the tank.
take g=9.8m/sec^2.

Hi Lorna18! :smile:

Hint: if you want to use a Bernoulli's equation , draw a streamline with both ends at the same pressure. :wink:
 

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