This engaging algebra lesson introduces and explains the "Power of a Product" property of exponents through a video game-themed narrative. Justin, the "Exponent Expert," guides students through "Level 4" of the unit, moving from a conceptual discovery activity to formalizing the algebraic rule $(xy)^a = x^ay^a$. The video builds upon previous knowledge of the Product of Powers and Power of a Power properties, demonstrating how these rules interact when simplifying complex expressions. The content covers three distinct levels of difficulty: basic distribution of an exponent to variables, applying an exponent to integer coefficients (a common student error), and simplifying expressions within parentheses before applying the outer exponent using the order of operations. Detailed visual animations help students visualize the expansion of terms to justify the shortcut rules, ensuring conceptual understanding accompanies procedural fluency. This video is an excellent resource for Algebra I classrooms, suitable for introducing the concept or for remediation. The structured progression from "discovery" to "practice" makes it easy to segment for different parts of a lesson. Teachers can use the specific examples to target misconceptions, particularly around coefficients, and the "challenge" problem at the end provides a strong extension for discussing order of operations with exponents.