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AAKASH SERIES-MATRICES -ALGEBRA OF MATRICES -EXERCISE - I
- A=[(-1,0),(0,2)]impliesA^(3)-A^(2)=
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- A=[{:(1,2,2),(2,1,2),(2,2,1):}], then A^(3) - 4A^(2) -6A is equal to
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- If A=[a(ij)] is scalar matrix then the trace of A is
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- Find the trace of [(1,3,-5),(2,-1,5),(2,0,1)]
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- If the trace of A is 7 then the trace of 7A is
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- If A is a skew symmetric matrix, then trace of A is
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- If A=[a(ij)] is a scalar matrix of order nxxn such that a(ii)=k for al...
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- If the traces of A are 19 and B are 8 then the trace of A-B is
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- If tr(A)=2+i then tr((2-i)A)=
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- If tr(A)=3,tr(B)=5 then tr(AB)=
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- If A=[(4,x+2),(2x-3,x+1)] is symmetric then trace of A is
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- If A=[(x,1,4),(-1,0,7),(-4,-7,0)] such that A'=-A then x=
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- P+Q=((2,3,5),(4,1,2),(1,2,1)),P is symmetric, Q is a skew symmetric ma...
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- If 3A+4B'=[(7,-10,17),(0,6,31)],2B-3A'=[(-1,18),(4,-6),(-5,-7)] then B...
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- If A=[(cos theta, sin theta, 0),(-sin theta, cos theta, 0),(0,0,1)] th...
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- If 3A=[(-1,2,2),(2,-1,2),(2,2,-1)] then
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- If A=[(2,x-3,x-2),(3,-2,-1),(4,-1,-5)] is a symmetric matrix then x =
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- If A=[(ab,b^(2)),(-a^(2),-ab)] then A is
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- If A=[(2,-2,-4),(-1,3,4),(1,-2,-3)] then A is
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- If A=[a(ij)](nxxn) and a(ij)="A.M." of {i,j} then A is
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