This collection of equations reminds me of when I took the math course Linear Analysis, which was largely forcused on the Laplace Transform - we would get a huge table with transformations from the "t-domain" to the "s-domain", because it would take forever to have to derive one of those equations every time we needed them. =P I suppose that college life is like that a lot of the time - equations in such great numbers that tables are pretty much necessary.
Maybe a little bit of an odd question but what does it mean if when you solve the modulus of rigidity equation for poisson ratio and it comes out negative? Does that mean the material will expand in both the lateral and longitudinal directions?
Your videos are so so helpful! I feel much more prepared for my exam! Thank you so much!
This collection of equations reminds me of when I took the math course Linear Analysis, which was largely forcused on the Laplace Transform - we would get a huge table with transformations from the "t-domain" to the "s-domain", because it would take forever to have to derive one of those equations every time we needed them. =P
I suppose that college life is like that a lot of the time - equations in such great numbers that tables are pretty much necessary.
birth of a legend
thank you jeff keep up the hard work
Hey Jeff, Whats the story with lesson 10 and 11?
Thanks for the vid. What happened to lessons 1-11?
Same question I would like to know as well, he mentioned "We talked about that in the last video" and I am here looking for the last video
i love you
you made my day
Maybe a little bit of an odd question but what does it mean if when you solve the modulus of rigidity equation for poisson ratio and it comes out negative? Does that mean the material will expand in both the lateral and longitudinal directions?
WHERE İS COME FROM G;E/2.(1+v)
Solve questions please