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Which approach did Al-Khwarizmi use when geometrically 'completing the square' within quadratic equations?

A)Transforming area to conserve its value
B)Using complex numbers for new solutions
C)Approximating roots via iteration
D)Applying conic sections properties

💡 Explanation

When Al-Khwarizmi solved quadratic equations, he applied geometrical 'completing the square' because the algebraic equation was represented as an area whose value he conserved while manipulating. Therefore area transformation maintained value, rather than other options which relied on later or different mathematical tools.

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