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Which limitation constrained practical solutions derived from Al-Khwarizmi's quadratic equations in land surveying?

A)Inability to represent irrational numbers precisely
B)Lack of symbolic notation to express parameters
C)Reliance on geometric proofs without algebraic formulation
D)Exclusion of negative roots despite occurrence

💡 Explanation

When quadratic equations yielded both positive and negative roots, only positive solutions were typically considered because negative lengths aren't physically meaningful in surveying, hindering applying complete algebraic reasoning. This therefore led to limited practical application, rather than imprecision (A), notational constraints (B), or omitted algebraic formulation (C) which are inaccurate historically.

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