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BETTER CHOICE PUBLICATION-DETERMINANTS -ASSIGNMENT (MOST IMPORTANT QUESTIONS FOR PRACTICE) (SECTION V)
- If A is a square matrix of order 3 such that |adj A| =64, find |A|
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- For what invertile matrix A of order 3 if |A| = 5 then find |adj A|
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- Find the adjoint of the following matrices : [(2,-1),(4,3)]
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- Find adjoint of the matrix: [[1,2],[3,4]
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- Find adjoint of the matrix: [[1,-1,2],[2,3,5],[-2,0,1]]
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- If A = [(costheta,-sintheta,0),(sintheta,costheta,0),(0,0,1)] verify t...
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- Verify A(adj A) = (adj A).A = |A|.I :[[2,3],[-4,-6]]
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- Verify A(adj A) = (adj A).A = |A|.I : [[1,-1,2],[3,0,-2],[1,0,3]]
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- Find the inverse of the matrix (if it exists): [[-1,5],[-3,2]]
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- Using elementary transformations find the inverse of [[1,3,-2],[-3,0,-...
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- Find the inverse of the following matrices. [(-1,1,2),(3,-1,1),(-1,3...
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- If A = [(2,3),(4,5)] show that A^2-7AI-2 =0 hence find A^(-1)
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- If A=[(3,2),(2,1)] verify that A^2-4A-I=0 . Hence find A^(-1)
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- If A=[(2,-3),(-4,7)] compute A^(-1) and show that 2A^(-1) + A-9I =0
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- If A=[(2,3),(5,-2)] , show that A^(-1)=1/19A
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- For what value of x is the matrix [(5-x,x+1),(2,4)] singular ?
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- For what value of x is the matrix [(2x+4,4),(x+5,3)] a singular matrix...
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- If A=[(3,1),(7,5)] , find x and y so that A^2 + xI-yA=0. Hence find A^...
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- Find (AB)^(-1) if A=[(3,4),(1,1)] ,B^(-1)=[(4,3),(2,1)]
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- Find (AB)^(-1) if A=[(5,0),(2,3)] ,B^(-1)=[(1,2),(1,4)]
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