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" If "A=[[2,3],[5,-2]]," then "A^(-1)" i...

" If "A=[[2,3],[5,-2]]," then "A^(-1)" is "

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If A=[[2, 3],[ 5,-2]], write A^(-1) in terms of A

If A=[(2, 3),( 5,-2)], write A^(-1)

If A=[{:(2,3),(5,-2):}] , write A^(-1) in terms of A.

If A=|[2, 3], [5,-2]| , show that A^(-1)=1/(19)Adot

If A = [(2,3),(5,-2) , write A^-1 in terms of A.

Assertion (A) : If A=[{:(2,3),(5,-2):}] and A^(-1)=kA , then k=(1)/(9) Reason (R ) : |A^(-1)|=(1)/(|A|)

If A=[(2,3),(5,-2)] , show that A^(-1)=1/19A

If A=[(2;3);(5;-2)]; find A^(-1)