one dimensional heat conduction equation derivation | 1D heat conduction equation

[@황선웅-v4k]

Im an engineering student in korea. Your lecture is so helpful and easy to understand. :-) thank you very much!!

[@khalsahamed143]

Thank you sir... Your lecture is so easy to understand

[@koushikvs7928]

Sir realy ur chanel is very helpful to understand the complicated concept very easily... 🙏🙏

[@mahmudulhassan4349]

it'san awesome lecture,Sir.jajakallah

[@sridharpalukapati1804]

Simple and easy to understand

[@petchfreedomlife753]

Thank you very much for explaining to me this matter.

[@jacobzetterfeldt3652]

God explanation. 👍

[@jeetadityabiswas4819]

Sir how can fouriers law be used in unsteady state diffusion heat equation because fourier law can be applied only in steady state condition

[@bikramsaha5406]

Amazing 🔥

[@bikramsaha5406]

11:42 tell me one thing that T1>T2 and Qx -Q(x+dx) should be a positive term !?but u take it Q(x+dx)-Qx =+ve why?

[@Dr.AmitMandal]

It is negative

[@shuvroasman]

Woww. Thank you Sir

[@engr_batoorkhan9660]

great sir

[@gopendarbhukya7970]

Sir please make 2 and 3 dimensional conduction equation video quickly i have sem exam upcoming 5days..

[@Dr.AmitMandal]

Derive like same seperately in all three directions and add.

[@navjotsingh.3766]

Derive one dimensional time dependent heat conduction equation with internal heat generation and variable thermal conductivity in Cartesian coordinate system. Iska kya matlab hai

[@Dr.AmitMandal]

केवल कंडीशंस अलग हैं, वैसे ये derivation btech में नहीं पूछा जाता नॉर्मली...

[@nathanvanpelt7216]

the partial derivatives should be normal derivatives no? ie. what are the multiple contributing factors to the differential volume distance (dx) ?

[@nathanvanpelt7216]

wouldnt dx only depend on the length "x"? ohh... wait. its a variable density?

[@lakshmim5985]

Here we are deriving for 1 dimension

[@Vaibhav_9150]

Hi sir Can You make a video on Cooling load Calculation

[@exploringtheworld4860]

Sir, when ∆x tends to zero, ,why ∆Q/∆x is remaining.

[@Dr.AmitMandal]

study limits and continuity theory.

[@akashujjaman1334]

Thanks

[@sahiljoshi6727]

Thank you Sir

[@ivangallegoshuaman5819]

Chevere crack.

[@sambhajinagarhighlights8513]

Bore karta hai