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If distinct real numbers aaa, bbb and ccc satisfy the system of equations a3−3a2+2a−33=a2+b2+c2,b3−3b2+2b−33=a2+b2+c2,c3−3c2+2c−33=a2+b2+c2,a^3-3a^2 +2a-33=a^2+b^2+c^2,\\ b^3-3b^2+2b-33=a^2+b^2+c^2,\\ c^3-3c^2+2c-33=a^2+b^2+c^2,a3−3a2+2a−33=a2+b2+c2,b3−3b2+2b−33=a2+b2+c2,c3−3c2+2c−33=a2+b2+c2, what is the value of a×b×ca \times b \times ca×b×c?
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