Timeline for Is every $dm$ piece unequal when using integration of a non-uniformly dense object?
Current License: CC BY-SA 4.0
15 events
when toggle format | what | by | license | comment | |
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Jun 28, 2022 at 11:18 | answer | added | Mozibur Ullah | timeline score: -2 | |
Jun 27, 2022 at 12:04 | answer | added | Peter | timeline score: 0 | |
Jun 27, 2022 at 12:00 | history | tweeted | twitter.com/StackPhysics/status/1541390921010405376 | ||
Jun 27, 2022 at 11:46 | answer | added | Umaxo | timeline score: 0 | |
Jun 27, 2022 at 11:25 | comment | added | Agnius Vasiliauskas | Integrable parameter $\lambda$ doesn't have to be constant but rather it can be function of $x$,-> $\lambda = \lambda (x)$, or even function of multiple parameters such as $\lambda = \lambda (x_1,x_2,...,t)$. Then it can be split into partial derivatives, etc. As always,- at first we define initial conditions, then we think of how to integrate that expression. | |
Jun 27, 2022 at 10:47 | answer | added | jensen paull | timeline score: 0 | |
Jun 27, 2022 at 10:44 | answer | added | M.S. | timeline score: 2 | |
Jun 27, 2022 at 9:20 | vote | accept | Gino Gamboni | ||
Jun 27, 2022 at 9:19 | answer | added | ɪdɪət strəʊlə | timeline score: 5 | |
Jun 27, 2022 at 9:15 | comment | added | Ankit | @Gino Gamboni if I get your questions correctly , I think each infinitesimal pieces of length "dx" in case of uniform distribution of mass has same infinitesimal masses... But if the mass density varies from point to point something like $ \lambda =a+bx$ then the infinitesimal pieces will have different masses.. | |
Jun 27, 2022 at 9:07 | answer | added | Enormity | timeline score: 1 | |
Jun 27, 2022 at 8:46 | comment | added | schris38 | Hi and welcome to Stackexchange. What is it exactly that you want to ask? | |
Jun 27, 2022 at 8:20 | history | edited | Qmechanic♦ | CC BY-SA 4.0 |
deleted 9 characters in body; edited title; edited tags
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S Jun 27, 2022 at 8:04 | review | First questions | |||
Jun 27, 2022 at 8:31 | |||||
S Jun 27, 2022 at 8:04 | history | asked | Gino Gamboni | CC BY-SA 4.0 |