If xyz = cost. find the minimum value of xy+yz+zx
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Since (x+y+z)2=x2+y2+z2+2(xy+xz+yz)
=1+2(xy+xz+yz)
(x+y+z)2≥0
So that 1+2(xy+xz+yz)≥0
(xy+xz+yz)≥−12
So the minimum value is −12.
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