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Using Armstrong’s axioms of functional dependency derive the following rules:

$\{ x \rightarrow y, \: z \subset y \} \mid= x \rightarrow z$

(Note: $x \rightarrow y$ denotes $y$ is functionally dependent on $x$, $z \subseteq y$ denotes $z$ is subset of $y$, and $\mid =$ means derives).
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$\because z\subset y$, Trivially $y\rightarrow z $ . Now by transitivity, $x \rightarrow y, y \rightarrow z \implies x \rightarrow z$
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