Let ( a − b ) ( b − c ) ( c − a ) = ( a + b ) ( b + c ) ( c + a )
Determine a + b a + b + c b + c + a c
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L e t x = a 2 b + b 2 c + c 2 a , y = a b 2 + b c 2 + c a 2 a n d z = a b c T h e f i r s t c o n d i t i o n i s x + z = 0 T h e s e c o n d e x p r e s s i o n i s x + y + 2 z 2 x + y + 3 z = 1 + x + y + 2 z x + z = 1 : ) )
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L e t x = a 2 b + b 2 c + c 2 a , y = a b 2 + b c 2 + c a 2 a n d z = a b c T h e f i r s t c o n d i t i o n i s x + z = 0 T h e s e c o n d e x p r e s s i o n i s x + y + 2 z 2 x + y + 3 z = 1 + x + y + 2 z x + z = 1 : ) )