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JMD PUBLICATION-MATRICES-EXERCISE
- Find x if A = [[2,3,-1],[x,-5,0],[-1,0,7]] is symmetric matrix
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- The number of all positive matrices of order 3 × 3 with each entry 0 o...
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- If A is 3 × 4 matrix and B is 4 × 3 matrix,then the order of AB is
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- If A is a (x + 2) × (y - 3) matrix and B is a 2 × 5 matrix AB is a 3 ×...
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- If [[4,3],[x,5]] = [[y,3],[1,5]] ,then x^2 + y^2 =
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- If A is of order 3 × 4 and B is of order 4 × 2,then order of AB is
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- If A is of order 3 × 2 and B is of order 3 × 4,then order of (AB)' is
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- If A = [[0,a,3],[2,b+2,-1],[-3,1,0]] is skew symmetric, then 2a + b =
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- If A,B are symmetric matrices of the same order,then AB - BA is
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- Matrices A and B will be inverse of each other if
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- If A = [1,2,3] and B = [[2],[4],[6]],then AB is
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- State True/False: If A is a symmetric matrix ,then A' = -A
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- State True/False: Every rectangular matrix can be expressed as sum of ...
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- State True/False: If A is of order 2 × 3 and B is of order 3 × 4,then ...
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- If (A =[[2,3],[4,5]]), prove that A-A' is a skew symmetric matrix wher...
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- IF(A=[[3,-4],[-1,2]]), find a matrix B such thet (AB = 1)
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- Construct a (2 times 2) matrix where (a(ij)=(i+(2)j)^(2)/(4))
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- If (A=[[3,-2],[4,-2]]), find K such that (A^2=KA - 2I2).
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- Find x and y, if (2[[1,3],[0,x]]+[[y,0],[1,2]]=[[5,6],[1,8]])
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- Show that the matrix BAB) is symmetric or skew symmetric according as ...
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