LINEAR ALGEBRA PART 1 FOR IIT-JAM/NBHM/NET-JRF || VECTOR SPACE

[@bijumonr559]

Useful. Thank you.

[@sheeluthakran1687]

assingment show kyu nehi ho rhe h

[@mathematicalPathshala]

Download our application to get our paid courses play.google.com/store/apps/details?id=co.lynde.unflv

[@ujjawalbaranwal4725]

Sir GL(2,R) me aapne + ke according identity hatai hai (for proving abelian wrto matrix multiplication )...magar isme to pahle se hi restrictions the ki ad-bc not equal to zero ,then isme 0 matrix hatane ki jaroorat nhi thi ....at 11:36 .please reply sir ....🙏🙏

[@kunalthaker6236]

Sir can u prefer the name of all book for jam in easy language

[@kunalthaker6236]

Sir plse reply

[@prernatyagi4901]

Sir 3rd distributive property thik nahin lg rahi. ( R+ , * , •) ko vs bhi disprove kar rahi hai

[@rajanprajapati5744]

Yeah

[@pathakmanish9811]

GL(2,R) WITH ADDITION, IDENTITY KHA EXIST KAREGA??

[@arunpanwar2609]

Sir, Muje pura course nahi chahiye ,, muje keval "Linear Algebra" ke video hi chahiye ,, I mean ki me keval Linear Algebra ke video ke liye pay kar sakata hu kya ... 😊

[@mathematicalPathshala]

Yes you can take, it is available on our application play.google.com/store/apps/details?id=co.lynde.unflv

[@AnjuAnju-tx9qz]

Sir field ka aapne jo 2nd example diya h usme 2nd operation ke w.r.t. commutative toh nhi ho rha(a^logb#b^loba).thank you

[@mathematicalPathshala]

Dono same h verify

[@AnjuAnju-tx9qz]

@@mathematicalPathshala thanku sir

[@soumitreemishra8060]

General linear group to nonzero det he , app jo uska subset bol rahe ho wo zero det he, toh wo subset kese hoga

[@rajanprajapati5744]

Bhai sir sahi hai, apko abhi iska concept pata nahi hai modern algebra ke lecture me defined hai

[@vasundharakulkarni8018]

In property (alpha + beta) # u = ( alpha # u ) + ( beta # u ) it should be like this.. Right? Instead of ( * ) there will be ( + ) If it's not, then please explain...

[@gourishankarsahoo518]

In external binary operation Why field element take scalar

[@mathematicalPathshala]

We just call them scalars only not they are scalar always,,

[@vidhimittal4697]

Sir, do you provide complete video lectures for CSIR NET? If yes, what is the procedure to buy them?

[@mathematicalPathshala]

No

[@harishkhrethalia1874]

Whats application its we can see in daily life

[@trishanksaharia]

Sir (G,+) ki identity element zero matrix Hain. Toh how can that identity matrix belong to G since G has a special condition for non zero determinant and if zero matrix belongs to G then that condition fails. Thus (G,+) is not a Monoid. Can u please clarify?

[@vidhimittal4697]

Yes you are absolutely right. General linear group forms a group under "ordinary matrix multiplication"and not ordinary matrix addition. Hence, (G,+) will not form a group and thus (G, +, .) will not form a field. There is no need to check whether (G*, .) forms an abelian group.

[@shiwamsingh8893]

Exactly I have same question

[@ujjawalbaranwal4725]

@@shiwamsingh8893 ya

[@ARUNYADAV-nz1dl]

Sir aap linear algebra pura pda dijiyega n sir ??

[@mathematicalPathshala]

Will try my best

[@shubhamsinghyadav5310]

Thku sr g apka bhut bhut sukriya ..

[@vishakham6206]

Sir m.sc Kae liyae bhi hae ye

[@mathematicalPathshala]

For Msc and phd entrances only

[@harishkhrethalia1874]

Sir daily life example of vector space and where this uses

[@sikandarburnwal1834]

Aap ek mic ka use karo sound vibrate ho raha h😓😓😓😓😓

[@adityaraj1093]

sir mai av 12th pass out huaa huu or mujhe is topic ka kuchh term and theory samajh me nhii aarha haii sir mai kis topic se apna jam ka preparations start kree sir... plzz plzzz jaroor recomend kre sir...

[@nikhilsrivastava6428]

sir private video ki fee kitni h?

[@mathematicalPathshala]

Visit at mathatical-pathshala.com

[@rajakishormohapatra6845]

Plz sir can you check the property 3 under external composition. Thank u sir nice video i enjoyed.

[@ARUNYADAV-nz1dl]

Sir (Q*,+,•) ; (R*,+,•) ; (C*,+•) n field hoga ??

[@mathematicalPathshala]

Addion k respect me identity ni h so not even group under addition so not a field

[@soumyadas9675]

Thanks sir

[@pirehdoll1549]

Plz clearly define all properties with solution because it is difficult for me to understand identity and inverse property😔

[@VikashKumar-bb5fi]

Thanku sir

[@gourishankarsahoo518]

Why a vector space defined on a field not an integral domain

[@mathematicalPathshala]

That is totally different concept such as we difine such structure over ring that is called modules

[@gourishankarsahoo518]

@@mathematicalPathshala plz describe

[@mathematicalPathshala]

Read the definition of module,, then u will understand we can make different different structures