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Q12iib

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Using Armstrong’s axioms of functional dependency derive the following rules: {x→y, wy→z}∣=xw→z\{ x \rightarrow y, \: wy \rightarrow z \} \mid= xw \rightarrow z (Note: x→yx \rightarrow y denotes yy is functionally dependent on xx, z⊆yz \subseteq y denotes zz is subset of yy, and ∣=\mid = means derives).

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