Why is the Velocity Too Fast in My Fluids Momentum Conservation Calculation?

AI Thread Summary
The discussion centers on a fluid dynamics problem involving momentum conservation calculations. The user, Jay, is struggling with an unexpectedly high velocity of 195 m/s and questions the applicability of the equation Q=A1U1 = A2U2 in this context. Jay is also uncertain about the relevance of a 40 cm dimension in the calculations. Chet prompts further clarification by asking for the perimeter of the cone at the specified diameter, the channel's cross-sectional area, and the velocity normal to the channel cross-section. The conversation highlights the complexities of applying momentum conservation in fluid flow scenarios.
Jaydude
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Question with diagram:

ImageUploadedByPhysics Forums1430313597.414676.jpg


Relevant equations:

ImageUploadedByPhysics Forums1430313713.658776.jpg


Attempt :

ImageUploadedByPhysics Forums1430313911.008830.jpg


My question:

Using my method I got the wrong force , not sure if in this situation I can use Q=A1U1 = A2U2, hence maybe that's why U2 = 195 m/s looks wrong/too fast?

I continue to use momentum conservation in the x and y directions. Lastly I just used trig to get the resultant force on the cone. I have no idea why we need the 40cm dimension...

Please point me in the right direction!

Thanks and regards,

Jay
 
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What is the perimeter of the cone at the location where the diameter is 40 cm. What is the channel cross sectional area at that location if all the flow is contained within the 4 cm channel height? What is the velocity normal to the channel cross section at that location?

Chet
 
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