Final answer:
To tackle complex mathematical problems or fix real-world issues, one must use clear identification and selection of problem-solving strategies. Proficiency in these strategies, particularly in physics, comes from the experience and practice of working through textbook examples and problems. With enough practice, problem solving becomes intuitive, allowing applications beyond the classroom.
Step-by-step explanation:
When we encounter complex mathematical problems or practical issues like a broken printer, the same underlying problem-solving strategies apply. These strategies start with identifying the problem clearly and then selecting the most appropriate method to find a solution. In physics, especially, mastery in problem solving is critical to understanding and applying concepts, such as Newton's laws of motion.
While there may be a step-by-step process suggested in textbooks, problem solving in practice is often more flexible. The order of the steps can change, and some steps may occur simultaneously as creativity and insight develop with experience. For students, actively working through textbook examples and tackling end-of-section problems is a solid approach to becoming proficient in solving problems and enhancing their confidence.
With consistent practice, the fundamentals of problem solving can become almost second nature, allowing students to view the world through the lens of physics and apply their knowledge beyond the classroom environment.