|{:(" "0," "a,b),(-a," "0,c),(-b,-c,0):}...

`|{:(" "0," "a,b),(-a," "0,c),(-b,-c,0):}|`

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

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

Show that the matrix A=[{:(0,a,b),(-a,0,c),(-b,-c,0):}] is skew-symmetric. HINT: Show that A'=-A.

Using the property of determinants and without expanding {:[( 0,a,-b),(-a,0,-c),( b,c,0) ]:}=0

Using the property of determinants and without expanding {:[( 0,a,-b),(-a,0,-c),( b,c,0) ]:}=0

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

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

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