Solution: Start by expanding the product $ (x + 2)(x - 5) $:

["Discover the Practical Power of Expanding Products: How $ (x + 2)(x - 5) $ Opens Doors in Math and Real Life", "<>", "In today’s fast-changing digital landscape, even foundational math concepts are seeing renewed attention—especially those that unlock creativity, precision, and problem-solving confidence. One such expression gaining quiet traction in U.S. educational and professional circles is the algebraic expansion of $ (x + 2)(x - 5) $. This seemingly simple multiplication holds deeper implications in problem structuring, financial modeling, and structured thinking ahead of breakthroughs in logic-driven workflows. Understanding how to expand this product isn’t just for classrooms—it’s a building block for clear thinking in an increasingly data-focused world.", "Why Expanding $ (x + 2)(x - 5) $ Is Rising in Relevance", "Across U.S. classrooms and professional training, educators and trainers are emphasizing mathematical fluency as a key skill—especially in STEM fields and applied business analytics. The expression $ (x + 2)(x - 5) $ offers more than standardized curriculum content; it exemplifies a structured approach to simplifying complex relationships. Younger learners and career changers alike are discovering this expansion as a handy mental model for breaking down problems into manageable components.", "Current trends show growing interest in mathematical literacy as a tool for decision-making, from budget forecasting to physical system modeling. This educative expression is emerging as a recognizable entry point into clearer analytical habits—influencing how people engage with logical puzzles, financial projections, and even algorithmic patterns in software development.", "How to Expand $ (x + 2)(x - 5) $: A Clear, Step-by-Step Explanation", "Expanding $ (x + 2)(x - 5) $ begins with applying the distributive property, also known as the FOIL method for binomials: multiply the First terms, then the Outer, Inner, and Last terms, then combine.", "First, multiply $ x \cdot x = x^2 $. \nNext, $ x \cdot (-5) = -5x $. \nThen $ 2 \cdot x = 2x $. \nFinally, $ 2 \cdot (-5) = -10 $.", "Adding these together: \n$ x^2 - 5x + 2x - 10 = x^2 - 3x - 10 $.", "This simplified form $ x^2 - 3x - 10 $ represents a quadratic expression—a common structure across physics, economics, computer science, and engineering. Understanding this expansion supports stronger grasp of functions, graphs, and real-world modeling.", "Common Questions About Expanding $ (x + 2)(x - 5) $", "**Q: What does expanding this expression"]