Inner Product | Short Cut tricks | CSIR NET 2011 to 2023

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This lecture explains you the PYQs on inner product and inner product space.
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42:00 Since <u, w> and <v, w> does not equals to 0 then how we can say that u, v, w are orthogonal

poonamsahu-fzhe
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Thankuuuu so much sir..
Bahot help mil Raha hai sir jee aapka video dekhkar...
Dil se Thankuu sir jee🙏🙏🙏

vishusinghofficial
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Sir your vedios are very helpful to me please can u give us modern algebra questions

asranazneen
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43 :00 d option two vector ka liya possible ha to ksyse orthogonal bol diya why {u, v, w} orthogonal
Orthogonal nhi hoga na question me given ha ki (u, w) =-1 this is not equal to zero kayse (u, v, w) orthogonal aa raha hai

RanjangamingYT
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sir at 37:15, you discarded the option (d) saying the singular matrix a non singular matrix

ExamMode-rkto
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At 49:06, sir eigen value of orthogonal matrix are of unit modulus, not only 1 and -1. It may be i or -i as well. But you are taking 1 and -1 only.

shubhamkumartiwari
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All vedios are very helpful
Thank you so much sir

bindumahato
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A great lecture... Learn lot of shortcuts and concepts.. Thank you Sir

professorragavan
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Very helpful video sir, your teaching style is amazing

ritutiwari
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13:10 for option A .
Sir please tell There exists term use you can not solve answer by counter example. This question Solve by genaral method

RanjangamingYT
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For orthogonal matrix modulus of e.v is 1.
E.v always +1/-1 not true.
Dec 14 correct Sir please 🙏

sudipmondal
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Very helpful lecture thanku so much guru ji

sheemanitinsan
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Thank you so much sir always motivate us mentor 🙏🙏🙏

shrawankumarpatel
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31:57 min problem doesn't seem rightly solved.

sayanghosh
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47:28 B option not correct because
Take example A=[0, 1][-1, 0] this is orthogonal Matrix. Eigan Value+-i

RanjangamingYT
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Sir at 47 min
B option is not correct bcz eigen values are complex also

Radharanilove-yd
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30 min ...mistake <x, x> >=0 but <x, y> € R

Abhay-lhs
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At 19.59, W2= {(1, 1, 0), (0, 1, -1)} how (0, 1, -1) is zero subspace of x-y+z=0 . I think it is not satisfied because 0-(1)+(-1) is not equal to zero. Any one help I'm right or wrong

aravindr
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Sir you have to clear each and every step of question otherwise no use of it

AbhishekKashyap-kkqv
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Inner product of two different vectors may be negative. Please correct Sir 🙏

sudipmondal