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Using properties of determinants, prove that |(b + c, q + r, y + z), (c + a, r + p, z + x), (a + b, p + q, x + y)|

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Using properties of determinants, prove that

|(b + c, q + r, y + z), (c + a, r + p, z + x), (a + b, p + q, x + y)| = 2|(a, p, x), (b, q, y), (c, r, z)|

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Thus 

LHS = RHS

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