A=[[1,1],[0,1]] ಮತ್ತು B=[[b_(1),b_(2)],[b_(3),b_(4)]] ಎರಡು ಮಾತೃಕೆಗಳು ಅಂದರೆ ,10 (A^(10))+adj(A...

A=[[1,1],[0,1]] and B=[[b_(1),b_(2)],[b_(3),b_(4)]] are two matrices such that , 10(A^(10))+adj(A^(10))=B .What is the value of sum_(k=1)^(4)b_(k) ?

Let A = [(1,1),(0,1)] and B = [(b_(1),b_(2)),(b_(3),b_(4))] . If 10 A^(10) +Adj (A^(10)) = B then b_(1)+b_(2)+b_(3)+b_(4) is equal to :

Let A=[[2,0,1],[1,1,0],[1,0,1]],B=[B_(1),B_(2),B_(3)] ,where B_(1),B_(2),B_(3) are column matrics,and [AB_(1)=[[1],[0],[0]],AB_(2)=[[2],[3],[0]],AB_(3)=[[3],[2],[1]]] If alpha=|B| and beta is the sum of all the diagonal elements of "B" ,then alpha^(3)+beta^(3) is equal to

If A=[(0,1),(1,0)] and B=[(1,0),(0,-1)], prove that :

let A=[[1,0,5],[2,-1,3],[4,1,0]] and B=[[3,2,1],[0,2,1],[3,2,5]] find A',B' and (A+B)' show that (A+B)'=A'+B'

A=[[1,0,32,-1,1]],B=[[3,4,10,-1,51,2,-2]] and C=[[2-14]]

If A=[[1,0],[0,1]],B=[[1,0],[0,-1]] and C=[[0,1],[1,0]] then show that A^(2)=B^(2)=C^(2)

If A'=[(-2,3),(1,3)] and B=[(-1,0),(1,2)], find [A+2B]'.

The matrix X in the equation AX=B, such that A= [(1,3),(0,1)] and B= [(1,-1),(0,1)] is given by (A) [(1,0),(-3,1)] (B) [(1,-4),0,1)] (C) [(1,-3),(0,1)] (D) [(0,-1),(-3,1)]

If A=[[1,-2,3],[-4,2,5]] & B=[[1,3],[-1,0],[2,4]] then verify that (AB)'=B'A'