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
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
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Bahot help mil Raha hai sir jee aapka video dekhkar...
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All vedios are very helpful
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Sir your video very helpful
A great lecture... Learn lot of shortcuts and concepts.. Thank you Sir
Very helpful video sir , your teaching style is amazing
Very helpful lecture thanku so much guru ji
Sir your vedios are very helpful to me please can u give us modern algebra questions
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Very much helpful
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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.
Real orthogonal matrix ka eigen value unit modulus hota hai na ki orthogonal ka......kyoki real orthogonal unitary matrix hota hai.
Very helpful
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Thankyou sir
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
47:28 B option not correct because
Take example A=[0,1][-1,0] this is orthogonal Matrix. Eigan Value+-i
For orthogonal matrix modulus of e.v is 1.
E.v always +1/-1 not true.
Dec 14 correct Sir please 🙏
31:57 min problem doesn't seem rightly solved.
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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
30 min ...mistake >=0 but € R
Sir at 47 min
B option is not correct bcz eigen values are complex also
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
yes, your mentioned points not satisfy given equation
Sir you have to clear each and every step of question otherwise no use of it
Inner product of two different vectors may be negative. Please correct Sir 🙏
Yes....inner product of two different vectors can be negative.
Plz tell the number of question where this is used..
ID:704077 qn answer is1&4 some of the people tell,what is the correct answer?
Yes I think only 1 and 4 are correct option 2 is not correct
Sir ,please give me your gmail. ,i want to contact with you for net or gate exam
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