Every surd is an irrational but every irrational need not be a surd justify?
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Step-by-step explanation:
a surd is a irrational root of a rational number. On the other hand, √π is not a surd even though √π is irrational, because π is not rational. Thus, to answer the question, every surd is a irrational number, though an irrational number may or may not be a surd.
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