The 12th term is 5 + (12 - 1) × 4 = 5 + 44 = 49.

["Mastering Basic Math: Solving the Equation 12th Term = 5 + (12 – 1) × 4 = 49", "Finding the 12th term in a sequence is a common mathematical task that combines order of operations and logical thinking. In this article, we’ll break down the equation:\n5 + (12 – 1) × 4 = 5 + 44 = 49,\nhighlight how math rules apply, and explore how understanding such expressions can boost your problem-solving skills.", "### Breaking Down the Equation Step by Step", "To solve 5 + (12 – 1) × 4, we follow the PEMDAS/BODMAS rule — Parentheses/Brackets first, then Exponents, Multiplication and Division (from left to right), and finally Addition and Subtraction.", "1. Parentheses (12 – 1):\n Start by solving what’s inside the bracket:\n ( 12 – 1 = 11 )", "2. Multiplication:\n Multiply the result by 4:\n ( 11 × 4 = 44 )", "3. Addition:\n Add 5 to the result:\n ( 5 + 44 = 49 )", "So the full expression becomes:\n5 + (12 – 1) × 4 = 5 + 44 = 49", "This formula illustrates how arithmetic operations combine step by step, confirming that the 12th term could follow a pattern involving sequential calculation — often seen in sequences or algebraic expressions.", "### Why This Equation Matters", "Understanding how to simplify and solve such equations is vital for education and real-world applications. Whether you’re teaching algebra, preparing for standardized tests, or building troubleshooting skills in data science and programming, mastering order of operations strengthens your analytical mindset.", "### Practical Applications of Solving Terms Like This", "- Academic Learning: Helps students grasp sequences and recursive relationships.\n- Programming: Programming logic often mirrors mathematical expressions; correct order ensures accurate code.\n- Everyday Problem-Solving: Many real-life calculations — from budgeting to scheduling — rely on precise order and step-by-step reasoning.", "### Quick Recap: Key Math Principle", "Remember:\n1. Parentheses first\n2. Multiplication and division before addition and subtraction\n3. Always proceed from left to right when operators are at the same precedence", "### Conclusion", "Solving equations like 5 + (12 – 1) × 4 = 49 isn’t just about math — it’s about building a structured approach to problem-solving. By mastering operations and the order in which they appear, you develop a powerful toolset applicable far beyond the classroom.", "---", "Want to get better at math? Practice symbol manipulation, reinforce your arithmetic foundations, and never skip studying the order of operations. Your next problem could be just one step away — and solving it starts here.", "Keywords: 12th term calculation, arithmetic steps, solving equations, order of operations, math problem-solving, mathematical expressions, elementary algebra, step-by-step math, solving (12–1)×4+5\nMeta description: Learn how to solve 5 + (12 – 1) × 4 = 49 step-by-step using PEMDAS. Boost your math skills and understand how operations combine in algebra.*"]