In question 18:42 ,ma'am cayley hamilton theorem ke according lambda ke jagah A ko aur vice versa substitute kr skte hai characteristics equation me. Lekin iss question me ye characteristics equation to nahi hai fir kyu substitute kiya
The best math teacher I have ever seen... You are really an inspiration ma'am.. Clean and clear concept and it's really effective approach. 🙏 Thanks a lot
@@MATHGATE ma'am I am preparing for GATE 2022, your videos help me a lot. I have never felt that much comfortable from other teachers. I wish one day, you will be the most renowned teacher all over India.. I also followed you on unacademy learning app.
Maam u made a mistake... When u solving 1st question of calley hermiton theorm.... The characteristic equation will be......... (Lambda)^2 -4lambda+5=0
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THANK YOU SO MUCH FOR EXPLAINING IN A VERY EASY WAY 🙂
Most welcome keep learning & keep sharing🥰
Thanks mam for explaining maximum concept in min time without wasting any time like in live classes
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you drive me crazy to finish all your linear algebra....thanks mam
Thanks for Ur words ✌️✌️
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In question 18:42 ,ma'am cayley hamilton theorem ke according lambda ke jagah A ko aur vice versa substitute kr skte hai characteristics equation me. Lekin iss question me ye characteristics equation to nahi hai fir kyu substitute kiya
Hello Mam
I had watched all your videos for linear algebra.It really helps me for my preparation.
You really explain it very nicely.
Thank you mam.
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Thank you mam for helping gate preparation
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Maine 3x par dekha aapke video or 1 hour 32 minutes me complete linear algebra pad liya Again Thank you Mam for Great lecture
The best math teacher I have ever seen... You are really an inspiration ma'am.. Clean and clear concept and it's really effective approach. 🙏 Thanks a lot
Your most welcome Nirupam 😊......keep learning keep sharing
@@MATHGATE ma'am I am preparing for GATE 2022, your videos help me a lot. I have never felt that much comfortable from other teachers. I wish one day, you will be the most renowned teacher all over India.. I also followed you on unacademy learning app.
Awesome tricks,thx mam.keep posting this type examples based on tricks they r very helpful for us
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Thank you mam
Really amazing playlist
My all concepts gets cristal clear
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Mam superb concept to solve this question.thanks mam
Thanks a lot for ur words😊
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Thanks a lot ma'am for all eigen videos.
Thanks a lot mam very very very thankful
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thank you so much Mam you explained all the concept so nicely. It helped me a lot to understand the basic concepts..
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Thanks Mam..for your valuable teaching..
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Tqq mam it helps alot for my gate preparation🤗
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11:17 It will be 5I
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mam, this came in GATE 2021, in Instrumentation paper. WOW
Ma'am identity Matrix ka determinant 1 hee kyo hoga ? Agar ham a12 lekar chale to zero ho jayega na.....
आज हम रात मे चैन से सोएंगे हमारा concept clear हो गया है thank mam
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Thank you ma'am
This came in GATE 2021 instrumentation paper. yesterday
Very good concept
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How can we be sure that eigen vector of A will be same for A squared - A as well?
Thank you Mam
EV ka qus mast tha 💯....thnq mam
mam very good explanation of gate question
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Baki gate maths ki playlist kaha h mam
Thank you ma'am for this wonderful lecture series.
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Maam u made a mistake... When u solving 1st question of calley hermiton theorm.... The characteristic equation will be......... (Lambda)^2 -4lambda+5=0
Thanks a lot mam..🙏
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A is a 3*4 real matrix and Ax=B is an inconsistent system of equations. The highest possible rank of A is _______.
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Already made a video on this Question ✌️👍
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Madam any course for all gate previous questions
Thank you so much mam
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Mam, How to calculate linearly independent eigenvectors of any square matrix ?
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Thanks madam...🤗🤗🤗
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So much helpful ..thank you mam
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Mam can these lectures also useful for gate biotechnology
Yes, definitely
Any course to all gate previous questions madam
Mam super consepts
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Have you covered entire portion of mathematics required for Gate in civil engineering ?........
Yeah...👍👍👍
@@MATHGATE mam what I've to do to purchase your course
Hello Nikhil,
To get complete Engineering Mathematics course in Hindi [with deep concept +Examples +GATE Questions] You can go through the following link- *www.onlineengineering.in*
& buy it in a very nominal Price (Rupees 1500) & use the Promo code *MATHGATE10* to get instant 10%discount
For free videos stay tuned @MATHGATE ✌️
@@MATHGATE hello mam,
After purchasing your course how I'll get your videos?
@Nikhil Varshney U will get the link of My Videos on Given Website only...
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