For part (a), multiply \((-1)\) and \(2\): \[ (-1) \cdot 2 = -2 \]
For part (b), multiply \((-1)\) and \((-2)\): \[ (-1) \cdot (-2) = 2 \]
For part (c), multiply \((-1)\) and \((-2)\): \[ (-1) \cdot (-2) = 2 \]
For part (a), multiply \(-2\) by \(3\): \[ -2 \cdot 3 = -6 \]
For part (b), multiply \(2\) by \(3\): \[ 2 \cdot 3 = 6 \]
For part (c), multiply \(2\) by \((-3)\): \[ 2 \cdot (-3) = -6 \]
For part (a): \(\boxed{-6}\) For part (b): \(\boxed{6}\) For part (c): \(\boxed{-6}\)
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