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Let a, b, c be such that b(a+c)0. If |aa+1a1bb+1b1cc1c+1| + |a+1b+1c1a1b1c+1(1)n+2a(1)n+1b(1)nc|=0, then the value of 'n' is


( A ) any odd integer
( B ) zero
( C ) any even integer
( D ) any interger

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