Solution: To find the greatest common divisor (GCD) of 144 and 60, we first perform the prime factorization of each number.

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**Write the Article** --- **Why Understanding the GCD of 144 and 60 Matters—More Than You Think** In a world driven by efficiency, problem-solving, and clarity, finding the greatest common divisor (GCD) feels like a small but powerful step toward smarter decision-making. Whether you're managing personal finances, optimizing systems, or exploring math fundamentals, knowing how to break numbers down reveals hidden patterns in everyday life. Take 144 and 60—they’re not just numbers in a textbook. Their GCD reveals key insights into ratios, divisions, and relationships in data, budgeting, and even coding. With increasing interest in financial literacy and STEM education in the U.S., learning how to calculate and interpret GCD safely builds both confidence and competence. **Why Solving the GCD of 144 and 60 Reflects Real-World Trends** Today, more people are engaging with mathematical reasoning to make sense of complex systems—from internet connectivity and streaming efficiency to mobile app performance and personal budgeting. The GCD helps simplify shared scaling factors, lending clarity to problems where precision matters. In an era where digital tools demand sharper logic and greater transparency, mastering prime factorization and GCD calculations empowers users to better understand algorithms and efficiency standards. It’s a foundational skill that bridges classroom math and practical life applications—particularly relevant as American STEM initiatives grow and personal finance awareness spikes.