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DIPTI PUBLICATION ( AP EAMET)-MATRICES-EXERCISE 1A MCQ (ALGEBRA OF MATRICES)
- If A=[(2,1,3,-1),(1,-2,2,-3)],B=[(2,1,0,3),(1,-1,2,3)] and 2A+3B-5C=O ...
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- If A=[(3,2,-1),(1,5,4),(-2,3,7)], B=[(1,2,1),(2,1,2),(1,2,1)] and 3A+2...
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- If [(1,2,3),(3,2,1)]+X=[(4,4,4),(4,4,4)] then X=
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- If A+B=[(2,3,1),(6,-1,5)],A-B=[(2,1,-1),(0,-1,3)] then B=
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- If A-2B=[(1,2),(3,0)] and 2A-3B=[(-3,3),(1,-1)] then B=
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- If [(4,9),(3,0)]=[(x,y^(2)),(3,0)] then (x,y)=
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- If [[x-3,2y-8],[z+2,6]] = [(5,2),(-2,a-4)] then find x,y,z & a.
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- If A=[(0,2),(3,-4)],kA=[(0,3a),(2b,24)] then the values of k,a,b are r...
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- If [{:(x-1," "2,5-y),(" "0,z-1,7),(" "1," "0,a-5):}]=[{:(1,2,3),(0,4,7...
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- The order of the matrix A is 3xx5 and that of B is 2xx3. The order of ...
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- If [(1,2,3)]B=[(3,4)] then the order of the matrix B is
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- m[(-3,4)]+n[(4,-3)]=[(10,-11)]implies3m+7n=
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- If A=[(4,2),(-1,1)] then A^(2)=
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- If A=[(ab,b^(2)),(-a^(2),-ab)] then A^(2)=
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- If A=[(1,-3,-4),(-1,3,4),(1,-3,-4)] then A^(2)=
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- If A=[(a^(2),ab,ac),(ab,b^(2),bc),(ac,bc,c^(2))] and a^(2)+b^(2)+c^(2)...
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- If A=[(2,3),(4,-1)],B=[(1,-2),(-1,3)] then A^(2)-B^(2)=
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- A=[(-1,0),(0,2)]impliesA^(3)-A^(2)=
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- A=[(i,-i),(-i,i)],B=[(1,-1),(-1,1)]impliesA^(8)=
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- If A=[(a,b),(b,a)] and A^(2)=[(alpha, beta),(beta, alpha)] then
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