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PRADEEP PUBLICATION-DETERMINANTS-EXERCISE
- Find the adjoint of the following matrices: [(1,2,3),(2,3,2),(3,3,4)]
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- Find the adjoint of the following matrices: [(1,-1,2),(3,1,-2),(1,0,3)...
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- Find the adjoint of the following matrices: [(6,-7,8),(1,-3,1),(2,1,-4...
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- Find the adjoint of the following matrices: [(1,-1,2),(3,0,-2),(1,0,3)...
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- Find the adjoint of the following matrices: A = [(1,-1,1),(2,3,0),(18,...
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- For the matrix A = [(cos alpha, -sinalpha, 0),(sinalpha, cosalpha, 0),...
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- Find the inverse of each of the folowing matrices: [(3,1),(-1,2)]
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- Find the inverse of each of the folowing matrices: [(2,5),(1,3)]
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- Find the inverse of each of the folowing matrices: [(2,3),(5,7)]
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- Find the inverse of each of the folowing matrices: [(1,0),(0,1)]
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- Find the inverse of each of the folowing matrices: [(2,5),(-3,1)]
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- Find the inverse of each of the folowing matrices: [(cos theta, sin ...
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- Find the inverse of A = [(1,3,3),(1,4,3),(1,3,4)] and verify that A^-1...
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- If A = [(11,-20,17),(6,-40,2),(7,-20,-11)] and B = [(6,-7,8),(1,-3,1),...
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- If A = 1/9 [(-8,1,4),(4,4,7),(1,-8,4)], show that A^-1 = A'
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- If A = [(-1,2,0),(-1,1,1),(0,1,0)], show that A^2 = A^-1
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- If A= [(1,-1,1),(2,-1,0),(1,0,0)] and B = [(1,3,2),(1,1,1),(2,-3,-1)],...
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- Compute (AB)^-1 where A = [(1,3,3),(1,4,3),(1,3,4)] and B^-1 = [(2,1,...
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- Show that [(1, - tantheta/2),(tantheta/2, 1)][(1, tantheta/2),(-tanthe...
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- Find the inverse of the matrix A = {:[(a,b),(c,(1+bc)/a)] and show tha...
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