Bernoulli, beer jugs & draining tanks

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  • Опубліковано 31 лип 2024
  • How long does it take to drain a tank? Bernoulli's equation is our starting point in answering this question, but I demonstrate why the theory isn't great at predicting what happens in reality. We look at why this is the case, and how process engineers deal with it when applying in practice.
    Link to the predictions & experimental data: drive.google.com/file/d/1SsEN...
    00:00 Intro
    01:02 The maths
    05:41 What if there is a pipe at the outlet?
    07:13 Experimental setup
    08:37 Results of draining a beer jug
    10:01 Bernoulli's assumptions & discharge coefficients
    12:52 Ugly equations that work
    Process with Pat is the place to come for perspective and to ask stupid questions. I want you to leave more knowledgeable, confident, motivated, and most importantly, curious. I also want to invigorate a field that seems tired and uninspiring, at least if you get your perspective from internet forums. These are not lectures. This is a place for you to leave thinking “Oh! That’s why...”
    This channel is not only for chemical engineers - anyone who works with processes should be able to find something of value here.
    #ProcessEngineering
    #ChemicalEngineering
    #ProcesswithPat
  • Наука та технологія

КОМЕНТАРІ • 15

  • @xse345
    @xse345 3 роки тому +1

    Intresting

  • @jemtuck1
    @jemtuck1 11 місяців тому

    Thanks Pat, love your work. I was busy typing " you missed coefficient of discharge" when I looked up at your video again and there its was :-)

  • @NedumEze
    @NedumEze 8 місяців тому

    Superbly done. Superbly explained.
    Thanks Buddy.

  • @peasant8246
    @peasant8246 Рік тому

    This is a must see video for every aspiring engineer.

  • @ayushsaxena7770
    @ayushsaxena7770 2 роки тому

    This is genius. Wish that such concept be taught at university. More videos please.

  • @ahmedmagdy3144
    @ahmedmagdy3144 2 роки тому +1

    man you r awesome still can't believe you only have 1000 subscribers you are high tier UA-cam man seep the hard work

    • @ProcesswithPat
      @ProcesswithPat  2 роки тому +1

      I really appreciate it. I’ve gotten a few comments like that, but as long as some people are finding it useful and interesting then I’m achieving what I set out to do!

  • @istoriamidelatorre362
    @istoriamidelatorre362 9 місяців тому

    excellent work!

  • @girishmhatre483
    @girishmhatre483 2 роки тому

    Interesting video, and completely refresh my mind. Sir I have one question that, if two tanks at different pressure and connected with one pipeline. And there is valve on the pipeline, as soon as we open the valve fluid will start flowing from high pressure to low pressure till it reaches the equilibrium, but how we can calculate the flow rate of the flowing fluid? As we don't know the velocity.

    • @ProcesswithPat
      @ProcesswithPat  2 роки тому +1

      Hi there! Glad you found it interesting. You could only begin to start calculating that kind of thing if you had the dimensions of each tank, the initial levels, the pressure in the vapour space of the tanks, as well as the dimensions/arrangement of the line that interconnects them...

    • @girishmhatre483
      @girishmhatre483 2 роки тому

      @@ProcesswithPat thank you sir.

  • @SafeAndEffectiveTheySaid
    @SafeAndEffectiveTheySaid 11 місяців тому

    Nice video. We could see the cat trying to grab attention

  • @ianbelletti6241
    @ianbelletti6241 11 місяців тому

    Its a blockage issue. You didn't debur the hole and any obstruction you leave affects the calculation. With those small holes a single bur has a large effect.

  • @3dprintwiz378
    @3dprintwiz378 11 місяців тому

    ua-cam.com/video/sUroO7PXm5M/v-deo.html This video shows a more accurate actual result compared to the computed one. I wonder if the die had something to do with the error on your experiment.

    • @SmashCrunch
      @SmashCrunch 10 місяців тому +1

      I think it's because the hole in that video is on the curved side of the bottle compared to the flat bottom of Pat's video. The hole in the side of the bottle effectively has two sides with rounded edges making the discharge coefficient closer to ~1.0 whereas Pat calculated ~0.61 for the hole on the flat bottom. So that guy's results are closer to his formula even though he left out the discharge coefficient.