Which mathematical pricing principle states that dividing 72 by an annual interest rate (%) gives the approximate number of years needed for an investment to double in value?

In mathematics education and financial product development, certain numerical principles have become foundational tools. One such principle helps calculate compound interest approximations without complex calculators. This concept is widely used in educational materials, financial literacy programs, and investment product marketing. Test your knowledge about this mathematical rule that bridges pure math with practical financial applications!

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• The Rule of 72
• The Fibonacci Sequence
• The Golden Ratio Principle
• The Pythagorean Premium

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