" 9.Find "(1)/(2)(A+A')" and "(1)/(2)(A-A')," when "A=[[0,a,b],[-a,0,c],[-b,-c,0]]

Find 1/2 (A + A') and (A-A') when A = [[0,a,b],[-a,0,c],[-b,-c,0]]

Find 1/2(A+Aprime) and 1/2(A-Aprime) , when A=[[0,a, b],[-a,0,c],[-b,-c,0]]

Find quad (1)/(2)(A+A') and (1)/(2)(A-A') ,when A=[[0,0,c-a,-c,0]]

Find 1/2 (A+A^T) and 1/2(A-A^T) where A=[[0,a,b],[-a,0,c],[-b,-c,0]]

FIND (1)/(2)(A+A')and(1)/(2)(A-A') , where A=[{:(0,a,b),(-a,0,c),(-b,-c,0):}]

If A=[[0,a,b],[-a,0,c],[-b,-c,0]] find (1)/(2)(A+A') and (1)/(2)(A-A')

If A=[[0,a,b],[-a,0,c],[-b,-c,0]] , find 1/2 (A+A\') and 1/2 (A-A\')

If A=[[0,a,b],[-a,0,c],[-b,-c,0]] , find 1/2 (A+A\') and 1/2 (A-A\')

If S=[(0,1,1),(1,0,1),(1,1,0)], A=(1)/(2)[(b+c,c-a,b-a),(c-b,c+a,a-b),(b-c,a-c,a+b)] , then SAS^(-1)=

If A=[(alpha, 0,0),(0,b,0),(0,0,c)] and a,b,c are non zero real numbers, then A^-1 is (A) 1/(abc) [(1,0,0),(0,1,0),(0,0,1)] (B) 1/(abc) [(a,0,0),(0,b,0),(0,c,0)] (C) 1/(abc) [(a^-1,0,0),(0,b^-1,0),(0,c^-1,1)] (D) [(a^-1,0,0),(0,b^-1,0),(0,c^-1,1)]