Gradient | Divergence | Curl | MAKAUT PYQ | 2 & 3 variables | Functions of Several Variables

[@rayaraya7826]

Khub valo bujhlm Sir❤ Apni eivabe pase thakle vlo lagbe❤

[@TendingtoInfinity]

Kon college/ university? And kobe exam?

[@srijandatta3588]

Your first answer is absolutely correct. Just add +c in the end. And your 2nd answer is also absolutely correct. Great work. Keep it up!

[@collegediary142]

54:10 homework is done sir...pls check my answer Φ=3x^2.y + xz^3 - yz 55:04 home work is done sir ... divF=6x+6y+6z CurlF=0 Sir Plz check my answers and thank you sooooo much sir for your huge effort and it's really great..

[@TendingtoInfinity]

Just replied from another account! 😊

[@collegediary142]

@@TendingtoInfinity thank u so much sir☺️

[@Engineer_Studio]

Timestamps (Powered by Merlin AI) 00:09 - Overview of Gradient, Divergence, and Curl's importance in exams. 00:55 - Basic knowledge of vectors is essential to understand gradient and curl. 02:46 - Understanding position vectors and unit vectors in three-dimensional space. 03:34 - Introduction to gradient, divergence, and curl in a single video. 05:00 - Understanding the gradient operator and its definition in vector calculus. 05:51 - Understanding the gradient of a three-variable function. 07:47 - Gradient of a scalar function yields a vector result. 08:29 - Explaining derivatives of functions in multiple variables. 10:10 - Understanding gradient concept and its implications in functions of several variables. 10:51 - Understanding the relationship between gradient and constant functions. 12:35 - Understanding the connection between gradient, divergence, and curl. 13:55 - Explains integration as the inverse operation of partial differentiation. 15:36 - Integration with respect to x treats y and z as constants. 16:36 - Understanding the solution of differential equations with arbitrary constants. 18:07 - Integration of functions yields unique results based on variable considerations. 19:08 - Analyzing derivatives of differential equations through inspection. 20:52 - Integrate and combine derivatives for functions of multiple variables. 21:44 - Discussing gradient proofs relevant to past exam questions. 23:45 - Explains the gradient definition and its application in multivariable functions. 24:48 - Chain rule application for derivatives in multivariable functions. 26:51 - Understanding the manipulation of differential operators in multiple variables. 27:53 - Understanding gradient and vector properties in multiple variables. 30:00 - Understanding gradient, divergence, and curl in vector calculus. 30:45 - Understanding the definition and calculation of divergence for vector fields. 32:28 - Understanding properties of dot product and divergence in vectors. 33:14 - Understanding divergence and curl in vector fields. 34:59 - Explains the divergence calculation of a scalar function. 35:52 - Understanding the final problem-solving approach using variables. 38:05 - Understanding divergence through partial derivatives of vector components. 39:15 - Understanding divergence, curl, and their significance in vector calculus. 41:17 - Understanding the cross product and its determinant setup in vector calculus. 42:21 - Understanding vector products: cross product vs dot product. 43:55 - Understanding the curl of a vector and its implications. 44:57 - Understanding vector components and expansion in multiple dimensions. 47:11 - Explains derivatives and missing points in function evaluation. 48:10 - Discussion on recurring exam questions and required definitions. 49:46 - Understanding the gradient of a scalar function in multiple variables. 51:16 - Calculating the curl of a vector using the gradient operator. 53:57 - Understanding gradient and inverse operations in vector functions. 54:38 - Overview of gradient, divergence, and curl importance in exams. 56:44 - Understanding gradient, divergence, and curl in functions of multiple variables. 57:43 - Discussion on vector properties and their implications in calculus. 59:40 - Divergence involves the dot product with the nabla operator. 1:00:41 - Divergence and curl concepts related to vector functions are explained.

[@TendingtoInfinity]

Ultimate!!!

[@ArkaDuttaGupta-t8t]

46:29 sir determinant a j cap er aage tho minus hbe . Please reply

[@Anne-sq6ib3]

48:07 e ekhane toh k tao put korte hobe naa?

[@Jaded..]

36:15 sir bolchilam ekhane f ta to scaler tahole divergence kikore bar korte pari Div = del(vector) . V(vector)

[@TendingtoInfinity]

Very good question... Divergence mane nabla operator ekta... Nabla operator er modhye i cap, j cap etc thakay se nije ekta vector... Ar amra oi nabla operator er sathe function( scalar) er dot product korchi na. Amra nabla operator ta ekta scalar function er upor apply korchi just... Dot dii ni dekho kothao.

[@Jaded..]

@TendingtoInfinity ok sir thank you so much..

[@Jaded..]

@@TendingtoInfinity tar mane sir jodi fx scaler hoi tahole nablanta sudhu apply korbo fx er opor And jodi f ekta vector hoi tahole dot product korbo ?

[@Broooo-s9j]

Sir divergence scalar quantity hoy to...ar ekhane sob option e vector quantity chilo...kintu div. Ber korte boleche

[@RajarshiChakraborty-m5h]

17:47

[@ayushshaw1755]

Is div v = 0 is a necessary and sufficient conditions for vector being solenoid

[@SwapnanilChakraborty-2005]

sir erokom ekta question asle 5 marks peye jbo....bhogoban doya koreche..ar apni haschen sir?🙃🙃🙃39:32

[@TendingtoInfinity]

Arey! 😂😂 Jate common pash tai jonno bolechi 😂😂

[@SwapnanilChakraborty-2005]

@@TendingtoInfinity 🙂🙂🙂🙂common aslei bhalo sir....

[@TendingtoInfinity]

Ekdom ashbe .

[@SwapnanilChakraborty-2005]

@@TendingtoInfinity ❤️ ashirbad korun sir

[@souvikroy3584]

Thank you so much sir✨ For ur great contribution in KZbin My syllabus is going on ❣️

[@TendingtoInfinity]

You're most welcome and all the very best.

[@AranyaBosema6-lw8sg]

Sir except the last property baki kono property tale ar dekchina?

[@TendingtoInfinity]

Okay.

[@aariyandas11-a8]

maths 2nd sem 1st ka bhi playlist banaiyena sir for ECE

[@TendingtoInfinity]

🔴 Mathematics II B (BSM 202) Complete playlist 🔥: kzbin.info/aero/PLn3Wz38keZOfqVnFaM5bhlGVj8pnKntfW

[@abhikdey]

22:17 main abhi mummy ko dikhaunga..."dekho mere sir bhi match dekhte dekhte padai kar rahe hai..."

[@TendingtoInfinity]

Wo to aj subah bhi kar rha tha, Chotobela thekei tai korchi 🙂

[@abhikdey]

@@TendingtoInfinity ami korle 5ta bet, 6ta lathi ar baba k phone chole jeto.....mne hoy chakri na pawa porjonto erokom e cholbe...🥲

[@openeyes977]

Sir in q 3 r=xi+yj+zk me r to x, y, z ka function hai hi to chain rule kyo lgana

[@NRJSen967]

Sir apni kon college a poran?

[@ishanyz2674]

Thank you dada

[@TendingtoInfinity]

Always welcome

[@Ballebaaz_70]

30:30

[@suvamoyghorai5247]

Sir, in question number 27 , which is a mcq type question, i think there is something wrong with the question, there should be grad f instead of div f. Isn't it?

[@TendingtoInfinity]

Can you kindly mention the timestamp

[@biswajitpal8427]

34:32 ​@@TendingtoInfinity

[@Laraib_Amin]

sir woh 1b wla question batadgyena plzzz nahi samaj aara

[@TendingtoInfinity]

timestamp?

[@SwapnanilChakraborty-2005]

sir tree ki ache amader syllabus e?

[@TendingtoInfinity]

Cse 3rd sem to?

[@SwapnanilChakraborty-2005]

@@TendingtoInfinity hya sir

[@SwapnanilChakraborty-2005]

tree ta apnar playlist e korano nei tai ask korchi

[@TendingtoInfinity]

Ache main duto. Prims and kruskals

[@arindamn4880]

Ei chapter-a baki kichu questions ache, divergence, curl portion -a. seigulo korbo, na skip kore jabo? Reference: Das Pal book examples.

[@TendingtoInfinity]

Chhere de.

[@arindamn4880]

@TendingtoInfinity ok sir.

[@priy_o]

400 likes even likes why ?? 🙁 Ami dislike krchi thle 399 hye jbe 🤪 ..just kidding thankyou sir ❤ thanks a lot

[@TendingtoInfinity]

Most welcome 😊

[@ayushshaw1755]

Halua hai.

[@ayushshaw1755]

Toh bhul kyu gaya😢