Thank you for being so clear and giving examples I can understand. I'm not the brightest bulb but I'm trying. This helps tremendously with my understanding now. 🙏🙏🙏
I have a question here Professors. The streamlines are _parallel_ or _tangent_ to the velocity vector? I saw some source saying different things. Which one is correct? I really appreciate it
@@CPPMechEngTutorials Oh got that I have another question about 1D,2D and 3D flow.Let's say our velocity field is V=(4x)i+(5y)j-(8xy)k , I saw that the flow here is 2D.However,ı don't understand how's that possible? It2s 3 dimensional coordinate system but 2D flow? I'd be grateful if you could answer me here.
@@yigitcan824 Unfortunately, we don't have the bandwidth to respond to every question. The flow depicted in the video is 2D, but the same principles apply to 3D flow.
Thank you for being so clear and giving examples I can understand. I'm not the brightest bulb but I'm trying. This helps tremendously with my understanding now. 🙏🙏🙏
This is the perfect theoretical explanation of this topic
The Best explanation, the way and the ease he demonstrated pathline and streakline is extraordinary. Thankyou!
Wow, a perfect and creative explanation I have ever seen
Thanks! Happy holidays!
i appreciate so much this video, when i read the Fox was so difficult to understand all this concepts but with this video i learned them.
Exactly what happened to me. Fox did mess up explaining these concepts.
after million of hours i have got my desired video
But the average person lives less than 1 million hours.
Just got a 100 on my aero quiz; thanks for the help!
100 on an aero quiz for $100? jkjk
I have a question here Professors. The streamlines are _parallel_ or _tangent_ to the velocity vector? I saw some source saying different things. Which one is correct?
I really appreciate it
Velocity vectors are tangent to the streamlines. If there is uniform flow, then tangent and parallel is the same thing.
@@CPPMechEngTutorials
Oh got that I have another question about 1D,2D and 3D flow.Let's say our velocity field is V=(4x)i+(5y)j-(8xy)k , I saw that the flow here is 2D.However,ı don't understand how's that possible? It2s 3 dimensional coordinate system but 2D flow?
I'd be grateful if you could answer me here.
@@yigitcan824 Unfortunately, we don't have the bandwidth to respond to every question. The flow depicted in the video is 2D, but the same principles apply to 3D flow.
why is the lower case (u) necessarily in the x axis can it be on the y axis
Can you provide a timestamp?
Are the stream lines tangent to the direction field or the velocity field? Or are they the same?
They are the same, cuz velocity also has direction.
Dude tomorrow is my Mid-sem and i just started fluid mechanics 🐸
Dude... you might be in trouble. :D
Thank you❤
thanks for the explanation!
really very helpful man!!!
Glad it was helpful!
thank you
Thnx bro that was neat and clean explanation 🤟
Thank you for making this
Thank you for watching. :)
Execpitonal explanaion
Thanks a lot. A perfect explanation it is.
Glad it was helpful.
Thank you.
Our pleasure.
Nice explanation
Thanks!
Thank you so much
Sure, no problem.
Great fucking example!
Hooray!