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If A=[(2,-3,3),(2,2,3),(3,-2,2)] then ...

If `A=[(2,-3,3),(2,2,3),(3,-2,2)] ` then
`C_(2)rarrC_(2)+2C_(1)` and then `R_(1)rarrR_(1)+R_(3)` gives

A

`[(2,1,3),(2,6,3),(3,4,2)] `

B

`[(2,-1,3),(2,4,3),(3,1,2)] `

C

`[(5,5,5),(3,4,3),(2,6,3)] `

D

`[(5,5,5),(2,6,3),(3,4,2)] `

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D
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TARGET PUBLICATION-MATRICES-CRITICAL THINKING ( 2. 1 Elementary Transformations)
  1. [(1,3,-2),(-3,0,-5),(2,5,0)] =A [(1,0,0),(0,1,0),(0,0,1)] then, C(2) ...

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  2. If A=[(2,-3,3),(2,2,3),(3,-2,2)] then C(2)rarrC(2)+2C(1) and then ...

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  3. If A=[(1,2,1),(3,2,3),(2,1,2)] , then a(11) A(11)+a(21) A(21)+a(31) A(...

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  4. Adjoint of the matrix N=[[-4, -3, -3], [1, 0, 1], [4, 4, 3]] is

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  5. If A=[(3,2),(7,5)], B=[(6,7),(8,9)] , then adj (AB) is equal to

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  6. If A={:[(4,2),(3,4)],:}" then: "|adj.A|=

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  7. If A=[(1,2,3),(1,4,9),(1,8,27)], then | adj A| is equal to

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  8. For a invertible matrix A if A (adj A) =[(10,0),(0,10)] then |A...

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  9. If A is a singular matrix, then adj A is a. singular b. non singula...

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  10. If A is a singular matrix of order n, then A(adjA)=

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  11. If A=[(a,b),(c,d)], then adj(adjA) is equal to

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  12. Using elementary transformations, find the inverse of the matrix : ...

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  13. The inverse of the matrix A[(1,1,1),(6,7,8),(6,7,-8)] using adjoint me...

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  14. If D=diag [2, 3, 4], then D^(-1)=

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  15. The matrix A satisfying A[[1, 5], [0, 1]]=[[3, -1], [6, 0]] is

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  16. If product of matrix A with [(1,1),(2,0)] is [(3,2),(1,1)] then A^(-1)...

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  17. If product of matrix A with [(0,1),(2,-4)] is [(3,2),(1,1)] , then A^(...

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  18. if[{:(2,1),(3,2):}]A[{:(-3,2),(5,-3):}]=[{:(1,0),(0,1):}],"then" A=?

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  19. If the product of the matrix B=[(2,6,4),(1,0,1),(-1,1,-1)] with a m...

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  20. If P=[(1,2,4),(3,1,0),(0,0,1)], Q=[(1,-2,-3),(-3,1,9),(0,0,-5)]then (P...

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