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Find the matrix X such that {:((1,2,3),...

Find the matrix X such that `{:((1,2,3),(2,3,2),(1,2,2)):} X = {:((2,2,-5),(-2,-1,4),(1,0,-1)):}`.

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To find the matrix \( X \) such that \[ \begin{pmatrix} 1 & 2 & 3 \\ 2 & 3 & 2 \\ 1 & 2 & 2 \end{pmatrix} X = ...
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1.Find the rank of the matrix [[2,3,4],[3,1,2],[-1,2,2]]

Find the matrix X for which: [(3, 2), (7, 5)]X[(-1, 1),(-2, 1)]=[(2,-1),( 0, 4)] .

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NAVNEET PUBLICATION - MAHARASHTRA BOARD-MATRICES-Examples for Practice
  1. find the matrix X such that AX=B where A=|[1,2],[-1,3]| , B=|[0,1],[2,...

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  2. Find the inverses of the following matrices (if they exist) : (1) {:...

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  3. Find the matrix X such that {:((1,2,3),(2,3,2),(1,2,2)):} X = {:((2,2...

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  4. If A= {:((3a,2b),(-a,b)):}and B = {:((-a,b),(2a,2b)):}, then find a ma...

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  5. Find the inverse of each of the following matrices : {:((1,5,2),(0,-1...

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  6. Find the inverse of the matrix {:((1,0,1),(0,2,3),(1,2,1)):} by using...

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  7. Find the adjoints of the following matrices : (1) {:((1,3),(-2,4))...

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  8. Find the inverses of the following matrices by adjoint method : (1) ...

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  9. Find the inverse of each of the following matrices, by using adjoint m...

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  10. If A = {:((1,-1,2),(3,0,-2),(1,0,3)):}, verify that A (adj A) = |A|* I...

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  11. Solve the following equations by reduction method : 2x + 3y = 9, y...

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  12. Solve the following equations by reduction method : x + y = 2, 3x +...

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  13. Solve the following equations by reduction method : 2x - y = -2, 3x...

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  14. Solve the following equations by inverse method : 2x + y = 5, 3x + 5...

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  15. Solve the following equations by reduction method : x - y + z = 4, 2x ...

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  16. The sum of three numbers is 9 . If we multiply third number by 3 and...

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  17. The sum of three numbers is 6 . When second number is subtracted from ...

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  18. The cost of 2 books, 6 notebooks and 3 pens is Rs. 40. The cost of 3 ...

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  19. Solve the following equations by inverse method : 2x +5y = 1, 3x + ...

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  20. Solve the following equations by inverse method : 2x + y = 5, 3x + 5...

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